METHOD FOR LOCATING AREAS OF INTEREST OF A SUBSTRATE

Abstract: In a method for evaluating the signal intensity of at least one area of a substrate embedded in a substrate surrounding with a background intensity by means of a computer, a scatter parameter of the substrate is determined. Further, a matrix (IS) of pixel intensities of pixels located within an evaluation window enclosing the area and surrounding is determined. The pixel intensities of the matrix (IS) are used to obtain a histogram of pixel intensities. This evaluation histogram shows two distribution peaks, the first distribution peak with the lowest intensity corresponding with the surrounding pixels and the second distribution peak with the highest intensity corresponding with the area pixels. A curve with two peaks is fitted on this evaluation histogram. The scatter parameter is used to correct for scattering either the matrix (IS) or the fitted curve. The signal intensity of pixels in the area is determined by means of data obtained from the curve fitted on the pixel intensity histogram.

Description: METHOD FOR LOCATING AREAS OF INTEREST ON A SUBSTRATE The present invention relates to a method for evaluating the signal intensity of at least one area of a substrate embedded in a substrate surrounding with background intensity by means of a computer, and to a method for locating possible areas of interest of a substrate embedded in a substrate surrounding . US-A-5.795.716 discloses a method of this type which is used in a computer-aided visualisation and analysis system for sequence evaluation. Generally the substrate comprises an array of areas, each area having a known binding substance or probe, capable of specifically binding with an analyte. Assays in which an array can be used may include sequencing by hybridization, immunoassays, receptor/ligand assays etc. For example, the array may be used to screen a biological sample, such as blood for the presence of a large number of analytes. If the substrate is brought into contact with a liquid that contains one or more analytes, a reaction pattern may occur representing the specific affinity of the analytes (s) for the binding substances of the array. The array may consist of areas comprising nucleic acid probes. The array may be used for the detection and/or typing of viral or bacterial nucleic acid or for mutation detection. Likewise an array can be used for performing immunoassays. In that case the binding substances or probes may be antigens (peptides) or antibodies. By binding of an analyte to the binding substance a detectable signal, such as a fluorescent signal, is generated, for example, by binding with a second, labeled reagent. For instance, a scanner generates an image file and this image file is evaluated to determine the signal intensity of each area. To obtain accurate in- formation, it is very important to accurately determine the signal intensity of the area where a binding substance is located. In the known method, this signal intensity is determined steps for locating a part of the substrate for determining the background intensity are not required and, moreover, the background intensity of each area is determined at a location close to the corresponding area so that variations in background in- tensity along the surface of the substrate do not affect the evaluation result. The invention further provides a method for locating possible areas of interest of a substrate embedded in a substrate surrounding by means of a computer, characterized in that an image file of the substrate is processed in a low pass filter algorithm to determine a matrix of local mean values for all pixels of the image file, wherein the matrix of local mean values is combined with the matrix of actual pixel values of the image file to obtain a first matrix of high/low pixel val- ues which are either high or low depending on the actual pixel value being above or below the corresponding local mean value, wherein the high/low pixel values of the first matrix are further processed in a median filter algorithm to obtain a second matrix of median pixel values, wherein each median pixel value equals the majority of the high/low pixel values of the first matrix, wherein the median pixel values are processed row by row and column by column to determine the mean row values and mean column values, respectively, wherein the rows and columns with the highest mean row values and highest mean column values are selected as estimates of the row centre lines and column centre lines of possible, areas of interest, the intersections of which are the centres of possible areas of interest . The invention will be further explained by reference to the drawings showing some diagrams to illustrate two embodi- ments of the method of the invention. Fig. 1 shows an image used to determine a scatter parameter of the substrate. Fig. 2 shows the scatter decay function obtained form the image of fig. 1. Fig. 3 shows an image of a substrate with an array of 6x4 areas, each area having a known probe and after deposition of a labelled material on the substrate. SD CQ tr CQ Mi t Ω CQ μ- Φ Φ rt Ω 3 Φ Ω CQ μ- 0 Hi φ 3 CQ rt 3 hi Si 0 hi K rt Φ rt SD SD Ω CQ < <! 0 SD 3 < 0 3 3 Ml μ- Φ φ tr Φ Φ Φ Hi Φ Φ hi 3 <! CQ hi SD SD ii 3 Ω SD 3 hi rt h- 1 hi rt Φ 3 rt Ω 3 SD SD Ml SD 0 μ- φ μ- 3 h- 1 h- 1 ^ ^ M *ϋ ii Φ μ- φ 0 tr rt μ- O Hi 0 rt 0 rt hi 3 tr SD 3 3 H tr Φ 3 3 0 3 3 ϋ SD φ O Ω 3 μ- <! 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Q CQ Hi 0 3 CQ CQ CQ Z 0 H Ω SD rQ. Φ rt K 3 Ω φ 0 Hi CQ ϋ ϋ rt CQ oo rt Φ CQ i φ Φ Ω 3 Ω 3 Hi μ- tr 0 CQ SD 3 Hi -J tr 0 rt rt hi Φ rt SD Hi rt Φ 3 3 0 3 SD Φ 0 Si 3 φ z 3 rt rt CQ o SD φ Hi tr tr SD μ- 3 tr 3 Mi tr SD CQ rt rt 3 o SD 3 3 H Φ rt CQ hj φ rt Φ SD 3^ tr Hi 3 SD o Φ Φ 3 CQ Φ Φ Φ 3 Ω hi rt Z hi Ω CQ Φ < tr tr ϋ Φ o ϋ 3 H rr μ- φ Ω Φ Ch SD SD 3 hi tr Φ Φ Ω 3 rt SD φ φ Φ CQ z rt fi Φ Φ μ- 3 3 rt Φ < rr μ- μ- 3 0 rr Ω SD Φ X ii CQ tr CQ hi SD 3 μ- 3 tr μ» rt Φ < 3 CQ CQ μ- <! SD CQ 3 3 Ω rt μ- rt CQ >< Φ SD μ- μ- Φ CQ Q 3 CQ tr 3 Φ > 00 μ- SD < Φ rt Φ SD • SD SD Φ 0 Φ Φ 3 < 3 tr rt SD μ- CQ CQ <! μ- • Ω 3 φ ϋ K CQ 3 CQ CQ SD 3 Si rb 0 CQ SD O Φ • SD CQ φ SD rt Φ ^ ^ 3 μ- SD SD 3 3 SD 3 SD Φ φ hi CQ 3 hti φ ϋ hi CQ 3 Si j 3 3 H h- 1 rt SD rt Hi rt rt SD rt μ- φ Z Φ ϋ 3 φ Φ SD Ω SD rt Hi <l > hi rt μ- 0 Φ O rt μ- o 0 CQ SD 0 μ- 3 n SD • μ- rt CQ CQ 3 Hi 0 rr μ- μ- φ tϋ tr μ- μ- 0 hi CQ μ- 0 Hi tr tr CQ Mi rt Ω X Hi rt 3 tr Φ 3 φ 0 3 Φ 0 Q 3 μ- X 0 3 rt Φ o 3 rt rt • tr Φ *. 0 μ- Φ 3 Ω 3 μ- ii O 3 rt CQ Q 3 Hi tr rt 3 Hi SD rt • hj 0 Ml rt tr rt 3 3 Φ μ- tr rt H μ- Φ tr Z μ- μ- 0 H 3- rt SD 3 3 3 μ- r φ rr 3 Mi u> 0 0 0 tr rr φ tr μ- CQ 3 hi Φ tr 2! hi Φ - ii SD 3 SD 0 Φ X Φ - 0 3 Z Q μ- rt Si H μ- 0 3 Φ μ- h- 1 Φ tr Φ X rt 3 Φ CQ 3 3 SD ϋ Φ hi rt ii CQ μ- Φ CQ fi ϋ CQ 3 Φ SD SD SD tr 3 rt Φ CQ 3 ϋ 0 rt CQ SD Mi rt 3 rt Z rt 0 w μ- 3 SD Q 3 cn 3 Φ Φ tr μ- fi μ- TJ O ϋ φ 0 rt 3 0 CQ Φ μ- 0 Z tr 3 μ- tr 3 • CQ hi ii 0 3 rt hi Φ <! Φ SD CQ hi rt CQ SD > < SD 3 Φ i 1 3 fi 3 SD μ- Φ 0 Si SD 0 Φ T3 0 3 hi μ- 3 tr M 0 Hi rr SD Mi -. Φ tr fi Mi 3 tr φ CQ Ω < CQ tr SD 3 μ- SD 3 rt 3 μ- rt SD 3 - CQ Φ 0 0 3 o ω Hi ϋ μ- 3 SD SD rt SD 3 3 rt 3 Φ φ 3 μ- Φ Ω SD φ rt rt ii 3 0 <! 0 SD 3 SD r μ- SD ii SD SD Z 0 hi SD iQ 0 Si Φ rt SD tr ii SD h- 1 SD Φ 0 H 3 r Φ 3 3 μ- Φ 0 rt 0 0 CQ Hi SD μ- SD 3 SD 3 3 3 Φ Ω SD SD μ- O ^ tr CQ μ- Hi Φ 3 CQ Mi 3 0 ii tr <! rt φ CQ rt CQ Hi 3 W rt SD Φ rt Φ 0 hti SD ii 0 SD Hi μ- μ- Φ • lb ii SD tr tr Φ O CQ Q 0 Φ fi 0 SD Ω 3 μ- SD O rt 0 0 Hi rt SD SD 3 3 Φ ^ φ ^ rb ϋ 3 CQ • Mi μ- 0 rt Hi tr Mi 3 Φ rt hi CQ $D tϋ Φ CQ tr 3 tr rt CQ SD ii μ- 3 3 O rr 3 φ rt i tr φ CQ Φ 3 SD ^ Q hi Φ 3 CQ - μ- 3 Φ 3 Mi Φ ϋ Hi Φ SD rt 3 SD Φ 3 J μ- Φ z SD μ- Mi Ω rt 3 μ- 3 CQ rt Φ tr Hi μ- ϋ ϋ rt tr SD SD Φ SD μ- 3 ϋ Φ Φ Φ hi tr ϋ Ω Φ li - 1 μ- Φ rt IQ Φ SD hi Φ rt n Ω Q rt o Φ h{ Q Φ CQ μ- Φ SD Q φ 3 ϋ tr • Hi 3 Ω μ- μ- o p-' CQ 3 tr ϋ rt 1 Φ Ω rt CQ μ- rt μ- SD i Φ ϋ tj * rt 3 X SD Ω α 3 s tr tr 3 rt Φ ϋ φ 3 Φ CQ SD CQ Φ 00 O 0 tr ϋ hi SD Si tr μ- 1 SD fi Φ Ω 0 • SD ϋ 3 H Φ Si 3 3 ϋ Φ < o Φ 0 1 o Φ 1 rt SD SD φ SD rt μ- 0 Φ Hi SD rt rt Φ SD 3 0 Q CQ ^ CQ 1 1 1 C ω ω to DO μ 1 in o n o in o in 3 tr TJ fi μ- μ- μ- 3 0 Ω μ- μ- Ml μ- Hi μ- μ- rt CQ SD rt φ rt CQ ϋ Hi rt CQ Ti CQ rt Hi μ- 1 Ω hi Φ Φ μ- 3 3 Φ Mi 0 CQ 3 3 3 Φ h{ 3 3 tr μ- tr Hi - 3 0 0 O Φ 3 3 fi ϋ Ω φ 0 3 rt hi μ- rt Ω Φ μ- 3 Φ Φ CQ φ Ω Φ hi μ- 3 Φ hi 8 μ- SD Φ hi hj rt CQ -> hi H rt 3 rt < 0 r rt μ- h CQ Φ Mi Φ hi rt ti Φ rt hi 3 tQ 3 Φ 0 tr φ Φ Φ Ω Si 3 μ- tr Φ Ω tr rt 3 Ω 3 3 Z SD 3 Ω M 0 SD Si rt ti 0 ti rt hi ϋ 3 rt SD Φ μ- Q Φ Ω μ- μ- CQ φ 0 CQ Q Φ μ- rt Φ rt SD 3 hi Φ CQ μ- • » 3 0 Φ SD O 3 rt Ω <i 3 rt CQ Q O μ- 3 μ- μ- X ra rt rt - tr 3 Φ rt 3 3 Hi CQ μ- • Hi Ω SD ■ <! Ω μ- SD 3 CQ Ω 3 rt 3 Φ rt rt SD Φ Φ tr Φ ϋ SD Φ CQ Hi fi Ω CQ rt CQ 0 Ω rt φ 3 rt SD Ω μ- CQ " μ- 3 hi o SD μ- ti 3 Mi 0 μ- CQ φ H Ω H Φ Φ Hi 3 Φ μ- SD tr tr rt SD Ω Φ Φ Ti Φ Ti μ- ^ u 3 μ> 3 ti μ- ti 3 μ- 3 0 rt 0 rt Si ii 3 0 CQ CQ Φ rt CQ SD ω fi μ- CQ h- 1 - 1 TJ μ- CQ Φ tQ • μ- ti i iQ iQ Ω tr 3 O 0 rt 3 3 3 rt Φ Φ 3 X μ- φ SD LQ o Ω Si 3 0 • Φ • 3 φ rt μ- hi μ- Hi Hi 3 CQ ii ϋ TJ i 3 rt Φ CQ D • 3 hi Hi SD μ- m μ- 3 X SD SD Q CQ CQ 0 Φ 3 Φ SD μ- SD tr φ 0 hj 3 SD rt 3 Q tr 3 3 ι SD H μ- μ- Φ hi rt rt h_ Ch 0 ϋ rt X Si Φ D 3 φ H μ- 3 μ> rt rt SD Φ CQ Ch tr 3 3 3 - 3 tr tr 0 rt Φ φ Φ Ω Q Ti 0 CQ 3 3 Φ tr Φ rt Ω μ- Ti Φ μ- rt Φ 0 0 Φ Φ Φ μ- tr • Ω tr 3 3 hj Mi Φ ϋ SD rr to Φ hi Φ SD iQ rt 3 rt 3 Φ 0- rt CQ rt X Ω 3 CQ < SD f" SD ϋ 0 ϋ φ Hi rt Φ tr ii 3 ϋ tr iQ tr φ μ- rt 3 Φ Ω Φ SD hi CO O Ω > μ- ■ <: M ϋ φ <! rt rt μ- φ hi 0 μ- TJ μ- CQ SD Φ Φ 3 Φ CQ ϋ SD fi 3 φ 3 li 3 SD CQ CQ 3 SD Φ Si μ- tr rt Φ CQ ϋ Z 3 SD SD Φ i Q ti o SD 3 μ- rt rt TJ Ω tr hj O rt μ- rt μ- Ω ϋ Φ 0 H O CQ <! ϋ fi 3 tr 0 φ 3 CQ CQ rt tr rt rt rt h- 1 Φ CQ Φ ti rt ϋ rt Φ CQ r SD SD Φ 3 CQ Hi Φ SD • SD SD φ μ- μ- φ tr Φ tr Φ μ- rt Ω 3 Φ Φ tr 3 Φ CQ h- 1 n μ- μ- μ> 3 tr 3 3 tr h- 1 Ω rt μ- tr rt Φ SD hi SD . <j ii rt SD hi Z Φ CQ 3 hi 0 rt o 3 3 tr rt ^ rt φ H ^ tr Q SD SD • : CQ 3 rt rt φ SD Φ μ- μ- CQ μ- CQ 3 tr α ϋ φ S CQ tr μ- rt 3 o CQ SD ϋ CQ • φ TJ Si rt Hi ϋ Q CQ rt Φ Q tr CQ Φ μ- fi rt Φ z 0 Φ CQ ϋ ti rt 3 o rt SD SD μ- Φ 0 3 Φ Ω μ- α rt 0 Ω Ω • hi SD 3 hi 0 Ω 0 0 CQ ti μ] tr hi 3 CQ hi Φ SD SD φ μ- z rt μ- SD SD μ- SD Q ^ hi SD tr 3 μ- fi t μ- tr 0 rt SD μ- Z SD 3 μ- rt CQ μ- Ω 3 tr 3 3 rt H 3 rt 3 0 Si rr 3 rt CQ μ- o CQ φ fi tr 3 Hi IQ μ- CQ CQ Si rt 3 μ- SD Φ Φ rt Φ Φ tr 0 Ml Φ rt 3 fi tr CQ hi μ- D z μ- o φ μ- 3 rt 3 3 h- 1 Φ 3 fi μ- CQ iQ hi CQ Hi ti Φ 3 3 3 μ- 3 rt CQ SD tr Ω i CQ 3 ϋ φ rr φ 3 φ SD rt μ- CO tr rt rt hi hi μ- Q hi SD φ ω IQ Φ . o * μ- 0 3 SD tr Ω tr CQ SD hi Φ tr rt μ- Φ 3 T! μ- rt rt tr H 3 3 μ- μ- fi CQ Φ SD rt μ- 0 0 Φ μ- <! SD X φ 0 3 Si rt ϋ SD 3 μ- tr 3 CQ H μ- rt CQ CQ 3 3 Φ 3 ^ tr 3 Mi ii 3 CQ μ- rt SD iQ Φ μ- rt CQ 3 o 0 μ- 3 μ- sQ SD Ω ii 3 Φ Φ Q 0 3 Φ 3 CQ Ω rt 3 Hi hj Hi CQ Si r 3 0 SD rt CQ LQ Ω rt SD Φ Φ O rt SD μ- rt CQ CQ • TJ 3 0 0 i CQ Hi SD SD μ- Hi Φ Ω 3 μ- Ch μ- ϋ rt Ml ϋ DO tr 3 CQ Φ tr tr hi Hi SD μ- μ- 3 3 iQ Hi φ ti rt ϋ 3 SD SD ii μ- 0 tr μ- Φ ^ 3 ϋ 0 SD ^ Φ CQ hj 3 rt Ω CQ • hi 3 Φ tr rt ϋ CQ rt Ω hj 3 fi Mi 0 UJ SD SD SD Z μ- rt Φ rt CQ ^ 3 μ- μ- O Ω CQ μ- tr ^ μ- rt 3 φ Φ O i ω CQ 3 SD 0 rt 3 rt CQ SD hi Ω tr μ- rt 3 w 3 0 rr CQ φ rt Φ μ- 3 Ω 0 rt ii - ϋ ii rt tr tr • SD rt Φ rt μ- rt μ- SD 3 hj CQ * hi 3 CQ rt Hi Φ 0 00 SD Φ hi t μ- SD SD μ- 3 rt μ- 3 0 CQ μ- SD Ti μ- Ω CQ 3 μ- rt rt ii rt Mi 3 X SD Φ 3 rt Ω μ> SD Φ Hi Mi 0 rt 3 φ Q 3 SD Ω SD SD tr Hi 3 Φ SD rt 3 tr T= T! ^ hi rt 0 ? 3 0 3 rt O CQ rt CQ 3 CQ 0 CQ 3 3 tr μ- Φ rt • 0 0 Φ rt 3 3 μ- 3 μ- ii 3 tr Hi Hi CQ SD CQ φ Φ φ rt ii CQ Ω rt Φ 3 tr Ml 3 rt 3 tr CQ Φ CQ Φ CQ 0 Hi Φ Hi fi μ- rt ti φ hi SD μ- Φ 0 Φ Q φ h3 Φ 'Ti a CQ φ CQ hj rr hi hi μ- 0 0 Φ CQ Hi CQ SD SD rt CQ 3 CQ ϋ Ω tr Mi 3 hi μ- Z CQ SD Si tr Φ 0 < 3 3 φ ti SD rt h- 1 3 rt h- 1 Ti > SD 3 SD μ- μ- μ- rt 0 Φ rt Z tr 3 0 Φ μ- CQ 3 μ- fi • φ Φ o 3 tr Φ fi μ- i tr μ- rt 3 CQ CQ μ- 3 ^ 0 μ- 0 Hi rt Q Ω Ω SD fi Φ < 0 CQ Φ 0 CQ ϋ CQ 3 rt < SD 0 hi Ω Hi μ- Φ Φ ϋ μ- SD 3 SD φ K rt μ- TJ Si ii CQ rr Φ Φ Ω μ- 1 rt Ml 0 Si tr 3 Ch ϋ CQ 3 0 3 Si CO μ- tr <! Φ hj CQ μ- Φ μ- 3 ϋ rr hi 3 tr to tr tr μ- CΛ SD Φ 3 Ω rt rt μ- 0 3 Φ 3 SD CQ SD X r CQ 0 rt SD tr rt SD CQ φ μ- rt 3 rt O IQ rt μ- SD rt 0 rt Ω ϋ SD Ω rt 3 φ Φ μ- rt ^ rt μ- Φ μ- hi tr Ω 3 SD CQ tr Φ Φ 3 rt SD ^ Ω SD rt ϋ rt 3 Φ Φ φ hi 3 Φ Φ CQ Hi 0 SD SD SD TJ SD μ- φ ■ 5= hi φ rt μ- hi SD SD 3 tr Φ μ- SD 3 SD CQ 3 SD rt . Hi 3 Ω <! rt μ- CQ 3 O 3 fi Φ iQ φ 0 rt ti Φ ϋ 3 rt Ω Hi CQ μ- rt SD μ- 3 Φ rt μ- rt X μ- Φ TJ TJ μ- Mi μ- H tr SD Mi μ- Φ tr iQ μ- Φ 0 1 Ω 3 μ- ? 3 SD SD Ω rt Φ 3 Φ Φ 3 ϋ μ- μ- 3 3 μ- μ- rt 0 SD Φ Ω μ- 3 ϋ SD φ 3 Φ SD 3 rt O CQ hi CQ X X SD μ- 3 3 rt SD 3 0 3 SD IQ 3 fi CQ 3 CQ I CQ 1 φ φ 3 Q 0 0 3 3 SD 1 CQ Mi I D ^ wet state can be determined in a corresponding manner. Further scatter parameters for different types of substrates can be determined and stored in the computer. In the evaluation method, a stored scatter parameter can be selected from the memory of the computer in accordance with the type and state of the substrate used. It is also possible to enter a known scatter parameter of the substrate used through a suitable input device . In this respect it is noted that the step of determining a scatter parameter of the substrate encompasses any manner of input of a previously determined scatter parameter for use in the method described. The dot areas 1 are evaluated dot by dot . For this evaluation one dot area 1 is isolated with its direct surrounding from the remainder of the substrate image by means of an evaluation window 3 which is shown in fig. 5. The size of the evaluation window 3 is such that the complete dot area 1 and its direct surroundings are located within the evaluation window 3. In the example of fig. 5, the window 3 comprises 55x55 pixels. In isolating the dot areas 1, the computer program can first evaluate the complete image of fig. 3 to locate the centre of each dot area 1 and to determine the size of the evaluation window 3 to be used. By means of a suitable user interface the location of the centre of each dot area and/or size of the window 3 can be changed. A favourable manner of evaluating the complete image of fig. 3 to locate the dot centres will be described hereinafter. The intensities of all pixels within the evaluation window 3 are inserted in the matrix I s of pixel intensities, i.e. these intensities are representing signal intensities in- eluding the scatter effects of the substrate. These pixel intensities will be referred to as scattered pixel intensities in this description. As the scatter parameter of the substrate is known, the scatter effect can be mathematically corrected. In the first embodiment of the method described, the scatter ef- feet is taken into account by a deconvolution. Deconvolution methods as such are known in mathematics. The result of deconvolving the matrix I s of scattered pixel intensities with the scatter parameter of the substrate is a matrix I D of non- scattered pixel intensities, i.e. these non-scattered pixel intensities are representing signal intensities corrected for scatter effects. Fig. 4 shows the display on the computer moni- tor of the image file of fig. 3 after deconvolution. In the display of this processed image file it can be seen that the blurring effect of scattering at the transition of dot area and its direct surroundings is removed. In a further step of this embodiment, the non- scattered pixel intensities of the matrix I D are used to determine a pixel intensity evaluation histogram, which evaluation histogram is shown in fig. 6. Clearly, this histogram of pixel intensities shows two distribution peaks 4 and 5, wherein the first distribution peak 4 with the lowest intensity represents the surrounding pixels and the second distribution peak 5 with the highest intensity represents the pixels of the dot area 1. As both these distributions 4 and 5 will generally resemble normal distributions, a standard fitting method can be used to fit two normal distribution curves 6 and 7 on the dis- tribution peaks 4 and 5. As such fitting methods are known per se, a detailed description is deemed to be superfluous. For example a least mean square method can be used to find the best fitting curves. In determining the normal distribution curves 6 and 7 a noise parameter of the noise present in the pixel in- tensities of the matrix (I s ) or in all pixel intensities of the complete image file of the substrate of fig. 3 is used, in particular the standard deviation of this noise. This standard deviation σ no is e is determined by taking for example the difference between adjacent pixels resulting in a distribution with a mean value 0 and a standard deviation σ = σ n0 i S e * ^2. Finally, the mean value of the first fitted distribution curve 6 is taken as the best estimate for the mean pixel intensity of the pure background intensity. The mean value of the second fitted distribution curve 7 is taken as the best es- timate of the mean pixel intensity of the dot area 1, i.e. background intensity together with fluorescence intensity of the labelled material. Therefore, the difference of both mean ω ω CO DO μ> 1 in o in O in o in tr tr 3 0 0 <! SD Φ rt ti Z rt rt rt 3 rt CQ Z ti rt rt Q μ- CQ SD μ- rt Ω Φ Hi SD rt μ- < μ- SD SD Hi Hi SD CQ <! tr Φ μ- tr tr tr 0 tr Ω μ- O tr tr 3 . Ω i 3 μ- 0 fi μ- tr 3 SD CQ Ω SD ω rt Φ Φ Φ H Φ SD rt 3 Φ φ tr Φ SD Φ IQ o 3 SD φ Ch φ " rt W μ- rt TJ 3 CQ Ti tr 3 rt tr 3 CQ • rt SD 3 < • CQ μ- rt 3 0 CQ N tr μ- Φ tr 3 Ω 0 CQ CQ μ- SD CQ rr fi rt 3 rt rt rt O Mi CQ tr Φ CQ hi Φ φ X Q 0 SD φ 3 SD Ω SD 3 Ω Φ rt μ- tr 0 ti CQ Φ SD tr h- 1 H rt Hi Ω φ CQ ti 0 fi φ z rt 3 CQ SD 3 rt μ- SD ti tr 3 Φ 3 SD Ω ti CQ Φ rt 3 3 tr φ SD SD 3 3 Ti 3 μ- rt φ o rt φ Φ N <-r Φ IQ 0 rt SD tr rt Φ hi rt α TJ 3 3 tr φ CQ t 0 hi 0 rt 3 φ rt ti hi CQ Φ rt ii CQ CQ Φ μ- Ω Φ rt 0 ti α μ- rt TJ 0 μ- 3 Φ Ω ti Φ CQ CQ α Φ Φ ϋ 0 φ Ω rt Φ Ω Ω H 0 SD 3 3 Φ H rt 0 μ- CQ tr μ- CQ < 3 3 ϋ i μ- μ- ii CQ μ- Ml rt SD Ω Φ CD tr SD CQ 3 3 CQ 0 rt ti 3 < CQ μ- rt 0 IQ 3 μ- Z O h{ φ Φ N rt μ- TJ Hi μ- rt O ϋ Ti φ rt Ω Φ μ- SD μ- 3 0 hi Si Mi μ- Mi < CQ Si Φ ■ ; 3 ti 0 Hi rt Ω rt 3 0 3 rt SD SD > < Q 3 Ti SD i Ch Ω rt IQ ti Φ μ- 3 Φ Ti rt Φ 3 φ tr SD Φ fi TJ 3 SD Φ rt Ω μ- 0 Φ SD SD Φ Φ 0 Φ H 0 00 0 Ch CQ fi rt 0 hi SD H Φ CD CQ hj Φ ti μ- SD Q rt ti rt Ω Φ Hi 3 ii CQ SD CQ 3 3 SD Hi 3 0 tr oo 3 Φ CQ 3 TJ Φ φ Φ rt ti Φ μ- Φ O μ" TJ 3 SD Φ < CQ 3 CQ 3 tr s; Φ ϋ CQ SD CQ 0 CQ 3 SD h- 1 fi μ- SD CQ Ω ti ti ti fi ti Φ 3 Ω μ> rt 0 μ- rt tr fi > ! ω μ- Ti rt CQ μ- 3 rt ti SD 0 3 SD Φ ϋ CQ 0 Φ ii Φ 0 •> tr rt 0 tr 0 μ- O rt tr 3 0 tr r CQ CQ φ tr ti 3 Φ SD CQ Ti SD z CQ • rt 3 Φ 3 > <: Hi φ z 3 rt SD tr 0 iQ 3 Φ 3 Φ tr Q SD ^ Φ Φ CQ rt ti TJ SD 3 TJ φ φ Si μ- rt CQ iQ tr Ω φ z CQ 3 CQ o Ω μ- 1 CQ • Φ Φ ^ 0 ti Ω 0 CQ 3 q hi • 3 Φ H Hi μ- φ SD 3 0 CQ CQ φ Φ μ- Z SD T ii 3 SD Φ 0 μ- rt 0 Φ φ Φ ϋ to μ- 3 rr rt 3 0 ti Ω <! rt μ- SD 3 rt o SD 0 H Q CQ CQ CQ 3 ti CQ H 0 3 SD IQ <! Z tr Q ti Φ rt SD 0 SD ra • ii rt 0 hj 3 tr tr tr Φ Φ Z 3 μ- Hi tj 1 3 Z SD Φ 0 Φ Ω 3 tr 3 rt tr rt Ml • Φ φ μ- Φ 3 φ CQ Φ Mi 0 0 rt μ- ti SD 3 0 0 μ- ϋ 3 SD φ SD μ- Φ rt 3 3 ϋ tr SD Φ 0 Z z O Φ rt Φ μ- rt Ch Mi Ml rt -J rt 3 Ω rt μ- 1 Ω φ rt SD TJ CQ μ- O ϋ 3 3 Hi ti tr Q rr rt tr μ- tr SD π μ- Φ Φ rt 3 μ- SD μ- ti tr rt μ- Z tr Hi TJ 3 SD Ω rt 3 μ- tr φ 3 r 3 0 X 3 Φ SD N 3 Φ μ- iQ μ- 0 μ- SD μ- 3 3 ϋ Si Hi μ- SD μ- rt 3 Φ μ- φ tr 0 rt hi μ- rt ti tr rt rt CQ CQ φ 3 rt Si Φ r ϋ o • rt Z IQ ii 3 ϋ ti $D μ- 0 3 CQ 3 Φ ti tr CQ ϋ φ ϋ SD Φ Φ rt 3 tr P SD CQ <! μ- Hi ti Ti Φ CQ Φ ϋ 3 rt Φ Φ SD CQ Φ ti ϋ 3 CD tr 3 SD Φ iQ Hi Mi li rt • 3 SD ? tr CQ CQ rt Φ tr tr φ CQ Ti Φ Z to rt Hi o Φ rt 3 tr φ ϋ μ- φ SD CQ CQ rt 3 CQ O SD Ω 3 μ- Ω Ω Φ 0 CQ Φ 3 ^ μ- SD μ- O 0 μ- tr 0 ; rt tr rt i μ- IQ ϋ ? Φ μ- SD O rt Hi tr 0 SD Ω T! Hi Ti CQ rt 3 H 3 CQ φ ti Φ μ- μ- μ- Φ Hi • φ Φ Ω rt Z ii Φ 3 μ- rt 0 CQ 0 3 rt 3 μ- CQ Φ ϋ tr i Q 3 • 3 Hi rt 3 0 •<; 0 3 SD rt Ω Q Φ 3 Φ hi rt 3 CQ 0 Ti Φ Φ rt 0 0 ti 3 H CQ rt φ μ- rt Φ Φ 3 tr rt tr Φ Φ ϋ ϋ μ- tr CQ μ- iQ CQ μ- Z Z SD O rt 3 Φ • 3 ii > ti μ- fi CQ rt rt Φ Φ φ CQ μ- μ- 3 Φ Φ 3 hj rt Ω Ω CQ fi i ti 0 3 φ CQ Φ 3 3 μ- SD tr ϋ μ- fi tr 3 C SD 0 SD 3 SD 3 μ- 3 μ- Φ 3 CQ SD 3 3 -J μ- rt φ CQ μ- SD μ- 3 3 μ- rt > ; CQ rt M Ω 3 h- 1 H h- 1 CQ SD 3 SD Q CQ μ- 3 SD tr rt n 3 0 s- 3 3 rt CQ φ 3 rt CQ tr SD 3 rt rt 0 <i Φ 3 CQ M 3 CQ rt rt CQ Φ SD Φ rt SD Φ rt Ω rt Φ tr ϋ tr 0 tr 3 Φ h μ- 3 h- 1 Ω •<; μ- rt ω ϋ SD 0 H ϋ Ch rt tr r 3 ti H tr 0 Φ <! Φ Ml Φ CQ SD φ tϋ N 0 rt SD 3 X ti Ω H Ω ϋ CQ φ SD 0 Φ CQ μ- 0 CQ φ CO tr μ- <J Φ rt Q rt N rt II SD SD 3 rt Ω μ- Hi Ω ^ Φ TJ T! Φ O • Φ 3 SD 0 t rt tr 0 α ti μ- tr SD o Hi Si Φ rt Φ Φ μ 1 r 3 hi o φ μ- rt 3 3 CQ μ- Ω SD 00 μ- μ- ϋ 3 μ< H-" Ml ϋ μ- Φ ϋ 3 Φ rt Hi Φ 3 φ Φ 0 3 3 0 SD "< rt Si μ- IQ 0 ti X X CQ Φ Mi 3 3 ti 0 CQ Ω CQ Φ μ- 0 3 3 <! 3 <! Hi μ- 3 • 3 φ SD Φ Φ Φ CQ SD μ- SD rt SD rt Φ μ- 0 H CQ ti rt rt SD 0 μ- 0 0 (T iQ ϋ SD 3 μ- 1 ti ii tQ r tr tr t rt μ- rt li SD • Φ μ- 1 rr h- 1 3 rt Hi 3 tr oo • ϋ 0 fD rr φ • μ- φ Φ Pi tr 3 ^ hi 3 TJ rt tr 0 3 tr 3 rt tr μ- SD Φ μ- μ- Hi Si tr SD 0 μ- 1 rt φ ti Φ Si SD -J μ- •<; Hi SD Φ rt 0 Φ rt TJ CQ 3 r 3 3 μ- μ- in 3 SD Φ rt H CQ H Ω rt μ- tr SD CQ rt tr tr rt rr rt 3 Q rt j SD μ- Si fi tr TJ Si SD SD ϋ rt μ- o O SD μ- Φ hi CQ Ti tr 0 φ Φ Φ t CQ 0 CQ Z φ ti 3 μ- Ti Φ Z 0 μ- 3 Ch h- 1 Φ tr 0 π 3 Ω 3 SD Ω φ Φ fi 3 3 Φ CQ IQ " μ- SD Φ Hi 0 μ- 3 Hi Φ μ- rt Φ 3 SD Mi Mi α Ω < Ti 3 SD Ω μ- 3 CQ CQ Mi Ω Φ O 3 3 CQ rt ϋ Mi rt Hi Φ SD 0 Φ μ- Φ 1— ' μ- 3 3 3 μ- μ- ti SD rt z fi SD μ- Φ CQ 3 tr CQ φ Φ Hi SD hi μ- tr Ω 3 3 3 X rt Φ Hi 0 φ rt rt 0 rt 3 * μ- O 3 SD iQ ti Φ ϋ μ- hi ti φ tr 3 3 ^ SD Ti 3 rt Φ Φ fi μ- ti 3 § • •^ μ- 3 rt Φ 3 z Si 3 Φ 3 z φ Q ti Φ μ- <! 3 rt μ- ti Ω rt Φ φ Φ hi CQ fi 3 μ- 3 Φ - 1 3 φ ϋ μ- 0 CQ hi Q ii 0 rt rt rt 3 3 Φ μ- 3 Hi > tr rt 3 ω ιo DO DO μ> I- 1 in o in O n o in 3 rt Hi Z Z rt SD CQ z tr tr μ- Hi SD 3 Ti rt μ- <J Ti CQ Si tr 3 S μ- fi rt μ- 1 3 rt μ- CQ SD tr μ- μ- 0 tr tr Ω Ti tr μ- μ- 3 μ- μ- tr CQ SD μ- Φ o SD φ 3 Φ tr o 3 rt rt Φ iQ Ω φ φ rt 0 Φ CQ iQ 3 Φ Φ h- 1 X Ω Z SD " SD r Φ Ω £ Φ Ti ti SD ti ti ti h- 1 SD ti 3 3 rt tr tr rt φ Φ rt rt 3 φ 0 μ- 3 IQ Φ SD ii φ CQ SD μ- φ tr SD i tr tr tr ϋ Φ Q SD Φ j 3 3 3 Ti Φ hi μ- rt 0 CQ Φ rt X Ti μ 1 tr D μ- h- 1 μ- Φ μ- 1 h- 1 Φ μ- μ- Φ Si CQ CQ < μ- 3 3 μ- Ω rt Φ ti o Φ 3 CQ Q 3 ti 0 0 Q cQ Mi CQ Ω Φ o tr Φ SD X Mi μ- SD 3 Φ Mi 0 0 O Φ tr Ti CQ z z SD tr 0 3 0 3 Ml • ; Z Si SD Φ μ- 3 iQ CQ CQ Ω μ- Ω Hi Ω • μ j SD μ- \ μ- rt tr Ω H H 3 μ- 3 Φ Φ CQ SD μ j 0 Φ 0 3 Hi μ j X M tr Ti TJ 0 0 _ Mi Mi Ch SD SD TJ 3 rt CD φ CQ φ SD φ 3 Φ ii 3 CQ tr Z 0 Φ 0 φ μ- μ- <; 3 tr hi φ Pi CQ h- 1 μ- Si 0 μ- CQ • SD Hi H ti TJ φ CQ Φ <! rt Z j Ω X X Φ & Φ Φ SD Ω z h- 1 X 0 N 0 μ- - 1 tr Ω Φ μ- Si Φ SD tr SD D φ φ μ- (Q Ω Φ μ- rr φ Z Φ φ SD Mi Ml 3 μ j Ti φ CQ Q μ- fi tr μ] φ T5 <! Ω ϋ 3 3 3 tr 3 tr TJ μ j <i ti tr SD φ TJ μ- φ Ti SD μ- tr 3 μ- SD rt CQ Φ Φ SD Φ 0 ϋ φ μ- • μ- SD TJ Φ rt Φ rt 0 X hj SD 0 3 μ- LQ Φ Φ fϋ X 3 3 < CQ rt 3 Ti Hi 0 X CQ μ j ii tr H SD CQ Φ φ hj 3 μ> 3 tr •» Ω φ 3 Φ SD < SD Ω ti Ω μ- Z h- 1 Φ > 3 Φ 0 Φ rt μ- ti CQ μ j Ω μ j Si o TJ rt rt μ- 1 Φ SD SD ti z μ- X rt 0 h- 1 rt CQ SD Hi tr tr X Φ μ- 0 * μ- > μ- SD μ- 1 tr rt 3 3 3 μ- μ- X φ tr Ω CQ μ j rt Φ rt μ- 3 tr < IQ 3 X 0 3 tr SD <! μ- Ti 3 φ tr rt μ- j Φ trJ SD Φ μ- Φ i SD 3 CQ 0 Ti H" SD 3 Ω IQ w φ 3 Z CQ Φ SD CQ <! μ- Φ CQ Φ tr 0 3 • ; μ- 1 0 SD fi SD μ- D Hi ti φ μ- 0 tr Φ μ j SD X CQ ϋ Hi Hi o μ- Mi Ω Φ rt tr 3 CQ o O 3 Q 3 rt o fi Ti 0 tr T! 3 D j Φ Mi rt 0 Hi 3 CQ 3 tr fitr Φ Φ tr μ- 1 Ω SD Φ Φ TJ O Z <! μ- μ- tr μ- μ- φ tr 3 SD O 3 tr rt ti D φ rt Φ ^ - rt o φ hj CQ ti CQ SD SD X rt CQ X 0 Φ hi li SD Φ tr 3 rt iQ μ- SD tr Ti SD Mi i Ω Q φ μ- rt 3 Φ SD tr Φ 0 <! <! Φ 3 Φ SD tr Φ ϋ 3 Φ 0 CQ tr tr μ- μ- SD O SD o SD CQ tr rt 3 H μ- • ^ Ml φ 0 SD SD 3 3 rt Φ μ- CQ 0 μ- Φ "< - 1 3 h- 1 φ CQ Hi CQ Φ φ tr φ Hi 3 h-> Hi h- 1 Φ - 1 Φ D SD μ- Mi 3 <! μ- μ- 3 Q rt Φ Φ fi D Φ CQ μ- <! φ 0 <! rt rr 3 μ- μ j hi rt Ω 0 μ- μ- CQ SD 3 rt IQ 3 ^ 3 ϋ 3 0 rt fi CQ SD ϋ z SD tr tr rt φ rt H rt 3 3 H SD μ- SD φ CQ μ- φ μ- Hi tr 0 3 3 fi 1 Hi rt Φ Φ tr tr TJ rt μ- 3 SD φ rt 3 CQ O rt φ μ- Q 3 SD 3 φ rt 0 tr H- 0 Φ 3 Mi T 3 Φ μ- Φ μ- 0 X SD o iQ tr Φ Φ 3 tr 3 3 SD 3 μ- μ- Q CQ fi K W μ- μ- Φ M) Ω CQ hi X Mi Φ φ φ μ- CQ CQ rt SD 3 TJ SD CQ rt TJ CQ ti X μ- 0 Ti Φ 0 0 SD 0 Hi 0 3 t tr i < rt μ- ti φ ti SD SD CQ φ μ- ii ti μ- SD tr μ- 1 tr Hi Ti rt Mi Q Hi μ- Ml TJ rt in SD 0 μ- SD Φ X Φ - SD SD μ j μ j 0 rt - 1 Q Q ii X tr μ- Q rt μ- ^ μ- Φ μ- Φ 1 Z X h- 1 0 hi φ SD rt • ; CQ Hi rt Φ Φ 0 Q SD -> X Φ μ j 0 Ω rt φ rt X 3 in CQ 3 3 Z Φ h- 1 CQ CQ Φ 0 3 < tr CQ <! tr 0 μ- 0 φ φ Ω o tr P J φ CQ o Φ 0 Φ Q CQ 0 0 TJ hi rt SD Pi Φ 3 Ti • Φ Hi 3 Ω μ- • SD 3 Φ Z Φ μ- o\° Ω μ- Hi CQ TJ rt μ» 3 μ- Hi μ- μ- tr rt SD 0 0 SD CQ 3 fi μ- CQ rt 0 3 SD - 0 φ 3 X rt Φ ti 3 0 rt 3 μ] 0 ti rt SD SD H Ti rt CQ ^ 0 3 μ- Hi CQ Hi μ- SD φ tr μ- φ Z ti fi tr Mi tr <! C 3 3 Z μ- tr Φ 0 Mi fi Hi 0 0 CQ rt 3 TJ Hi 3 μ- 1 3 Hi X μ- μ- μ- * Φ Ml 3 SD φ φ μ- X μ- Ω Hi 0 μ- Ω ti tr rt 0 μ- CQ μ- 0 rt X 3 CQ tr 0 μ- φ rt SD 3 φ 3 0 Mi rt Z CQ SD Hi φ tr rr CQ IQ μ- rt ϋ μ- Ml tr sQ Φ z μ- ti SD 3 Mi tr 3 fi h- 1 3 rt tr μ- • μ j SD μ- Φ tr CD • 3 0 O CQ CQ φ Z 3 3 CQ 3 φ μ- μ- 0 rt fi tr SD Φ 3 μ j TJ φ μ- SD Hi rt rt μ- φ 0 Ch SD rt CQ μ j CQ < Z SD tr φ fi μ 1 3 rt μ- μ- tr ω iQ 0 ϋ tr Ω 0 SD z φ iQ <! φ P> rt Φ Z α Φ 0 o φ φ X 3 fi -> • φ rt tr 3 μ- φ 0 Ω 3 Ti Φ 3 SD 0 3 Pi μ- μ- 0 <! Z ω SD TJ ti φ SD μ- φ tr rt SD CQ ti SD CQ rt Φ SD j Mi μ- D 3 rt Q 3 3 rt SD • 3 μ- CQ CQ > Hi Φ SD rt TJ H ti tr tr 3 Ml rt 3 CQ 3 Φ 0 tr Φ fi SD μ j 3 X SD φ Ti SD μ j μ- μ- ti μ j μ- Φ Φ rt Φ Si μ- ti φ r 3 3 Φ Ω 0 iQ SD 3 0 <! φ h- 1 < ti rt μ j μ- 3 μ- SD ti Q 3 tr μ- μ j μ- C Q tr ti Φ μ- CQ 0 Z φ ti SD rt tr SD M CQ Pi Mi SD φ tr φ 3 X ^ CQ Ti tr φ SD Ω 3 φ X φ φ K O Ω 3 Φ rt Φ CQ 0 μ- ^ SD 0 SD D Φ rt 0 μ- SD rt o iQ . 0 3 rt Φ ϋ rt Hi SD μ- CQ CQ 3 ti 3 μ j CQ 3 O iQ SD fi 3 CQ 3 M O tr μ- 0 SD Ch tr 3 tr μ- 0 tr φ φ O μ- φ φ O CQ Mi φ CQ ti 3 t μ- ti 0 μ] Hi rt 3 < Ω Φ Φ rt D μ- z Φ 3 0 CQ Hi rt CQ • Mi o tr φ Φ μ- S < Hi φ 3 tr SD SD Φ rt rt ti μ- φ t-3 Z Mi SD Hi Ω 3 rt 3 SD 1 φ μ- IQ fi 3 Φ Ω Φ 3 3 tr S 3 0 Hi rt 3 0 TJ t rt μ- 0 Mi hi sQ μ j D ω 3 Φ SD hj 0 fi φ μ- μ- Ω 0 tr Hi 0 tr μ- tr CQ 3 3 μ- 3 3 φ Φ 1 3 0 0 SD CQ 3 SD ti Φ rt i Φ 3 μ- 3 Φ ϋ hi X φ fi H- 1 I Hi Z 3 1 0 I CQ tr ^ ω ) O to H H in O in o in O in Ω rt 0 Z rt μ- μ- μ- Ω CQ M rt i 0 SD 3 Z Hi rt < Φ 3 rt 3 0 rt Ω " o rt rt Ti f-3 μ- ii Mi μ- tr 3 3 rt φ tr 0 tr 0 Mi CQ Φ μ- μ- tr SD \-> μ- μ- Φ Ml μ- h-< fu 3 Ml tr tr μ- O tr ϋ Φ rt Φ rt Si 3 0 Ω Φ Z SD rt LQ Φ CD 3 <! SD 3 Φ CQ μ- Φ X α Φ φ IQ tr φ Φ μ- rt Z SD rt Φ 3 tr 3 φ φ 3 μ- SD fϋ 3 rt ω Φ > CQ μ" ti μ- 3 i φ Q hj w rt Ω Pi tr CD tr Φ <! ϋ 3 rt ii Φ Ti tr tr r μ- SD 3 Φ φ ϋ Φ Φ Φ 3 Φ rt ti en μ» 0 SD • : Ω rt Φ μ- Φ Ti μ- tr Z 3 < Si Q ϋ SD 3 Ch μ- 0 X o rt tr h-> tr 0 Φ ^ X μ- Q <! Ω 3 μ- φ μ- rt μ- rt μ- Φ 3 rt rt TJ 3 Z . α rt 3 ^ ti Ml φ 3 X tr SD Ω CD rt CQ rt tr SD • 3 rt μ- tr ii Ω 0 SD 0 Φ H 3 Φ 0 CQ μ- 1 SD φ ^^ 0 tr •- Φ 3 Φ 3 Φ Φ Φ 0 to rt < TJ SD 3 rr CQ SD tr Q i tr CQ c_ι. h- 1 3 hj 0 H ] rt ϋ φ <! TJ CQ CQ Φ SD 0 O tr fi Φ p rt 0 0 • 0 Φ Si tr rt to ϋ Φ TJ 0 tr 3 SD Ω μ- 3 μ- CD CD SD Φ 0 Ch CD rt Z CQ SD ti φ <! μ- tr CQ 3 μ- m z μ- rt tr •«• 0 < μ- Φ μ- μ> H" Φ iQ μ> tr 3 CQ Ω 3 Mi μ- o 3 SD Φ Φ SD X rt 3 CO 3 3 3 > 3 0 Φ μ- 3 ϋ 3 3 SD Q Φ CQ fi rt tr T! Hi LQ μ- μ> CD Φ tr Ω Φ SD rt ti Φ Hi CD tr ti 3 rt LQ 3 h- 1 SD tr ^ Φ μ- 3 Ω ω 3 μ- Φ fi SD rt ti Φ O Ω < hj tr φ 3 0 0 rt X φ rr Φ Φ 3 SD Q 3 3 μ- φ CQ Mi φ SD ii SD φ Φ μ- o" Φ ii SD Φ tr 0 Z tr 0 tr φ SD 0 Si 3 SD 0 rt <! rt Z ϋ 0 CQ 3 ϋ 0 3 CQ iQ φ O 3 CQ rt Ω 3 μ- Hi μ- Ω rt i rt μ- SD Φ ti tr 3 μ> SD rt Φ Z ϋ SD tr ϋ Q Z SD SD TJ CQ CQ tr rr 3 H Φ 0 3 Φ Φ rt 0 μ> ti SD K μ 1 rt Φ li ti μ- rt 0 μ- rt tr <! tr SD Φ Ω 3 3 fi rt tr Z Hi Φ CQ Ω CQ φ σ 0 Ω tr 0 0 3 μ- CQ 3 3 tr SD TJ μ- rt CQ 0 Φ 0 tr φ μ- i Φ μ- SD Q Ml 0 ^ :> Z Φ 0 CQ Φ Φ - 1 μ- CQ ti 0 tr μ- S Q rt Mi Φ 3 TJ μ> TJ 0 3 X CQ SD μ- 3 Ch 3 μ- Mi Z 0 3 X μ- Hi μ- 3 μ- tr ϋ Ω fi 0 H 0 μ- Ml rt 3 fi TJ fi i <! tr tr μ- tr z φ φ 3 X Hi Ω 3 0 φ CQ 0 0 CQ TJ CQ 3 ii tr 0 fi φ μ- o SD ^ tr 0 IQ < μ- CQ Φ IQ rt μ- Si Hi hi rt Z CQ CQ Φ μ- Φ μ- Hi Q X 3 z - 1 *<; Ml Φ • SD iQ Ti fi 0 ti Φ fi 0 Ω SD tr 3 μ- CQ μ- CQ 3 Q H φ SD 3 ti tr μ- 0 o μ- Hi SD fi φ Z rt φ <! Φ 3 0 e tr tf rt tr μ- H 0 - 1 rt SD Φ 0 Ch rt SD μ> 3 X Hi Hi SD <! tr 3 μ- 3 3 0 μ> Φ μ- Φ 3 . Hi CQ i 3 CQ z Φ tr hi o φ h-> Φ 3 3 μ- CQ Z CQ Φ rt rt μ- φ Z Φ t ti 3 CQ rt • μ- fi rt Φ Φ α 0 - 1 rt rt - Φ ι rt 3 μ- tr ti ^ 3 Ω SD Φ Φ rt Φ rt X SD SD φ SD μ- Z tr tr hti fi > < Ω rt o TJ Φ rt Φ 3 SD Hi SD CQ CD ti CQ tr Ml Ω 3 3 ti Ω CQ CQ < Φ φ μ- μ- tr tr z μ- μ> Φ 3 hj 3 ti μ> rt 3 Φ Φ tr SD O fi ϋ 3 φ rt Ti SD SD H 3 X 0 in hj rt SD φ hj Φ CO • μ* Φ CD μ- Φ 3 μ- 3 0 tr ti μ- TJ Hi rt 3 in rt rt Φ Mi CD ti ti SD rt SD to SD rt rt ϋ to fi 3 3 Ω 3 rt Hi φ φ X 3 μ- μ- Φ tr tr μ- 0 φ Φ Φ CQ tr CQ SD h3 3 μ- Φ Φ 0 μ- ϋ Mi Φ Φ X ti hj TJ SD SD φ 3 CQ CQ Hi Ω fϋ Φ ti tr SD SD μ- CQ Si SD 3 Φ μ- rt Φ φ CQ μ- CQ rt i rt 0 hj O Φ Φ 3 Ω ii CD T5 3 μ- 3 3 iQ CQ 3 tr hi μ- * rt SD X μ- Mi 0 SD rt μ- μ- O Hi Hi fi 0 Φ φ tr rt 3 ti <! o CQ φ CQ rt 3 μ- Hi < tr 0 3 Mi CQ 3 μ- ? SD SD μ- ^ Ω rt 0 Φ CQ Φ SD 3 Q tr tr rt iQ μ- Φ 3 Φ μ- rt μ- CQ 3 Ω 3 3 3 • ; 3 fi 0 tr Hi ϋ ϋ 3 μ- SD 0 0 Φ Φ rt rt μ- 3 φ 3 Φ rt 0 3 O 0 μ- Ω tr Φ Φ 0 3 SD 3 rt i <! z μ- ti tr *<; Ti μ 1 H 3 rt T rt ϋ Φ μ- 1 Φ Z 0 <J 3 0 3 rt CO tr rt φ ϋ 3 i μ- SD 3 hi CQ μ> φ μ- - 10 rt Φ CQ Φ ti 3 ϋ 3 Hi SD CQ 3 tr rt rt 0 CQ Φ Φ μ- rt Φ μ» μ- X Φ ti ti SD CQ < μ- 1 3 3 Ω φ Φ • SD ϋ X 3- 3 μ- μ- Ω CQ CQ Φ 0 ti Φ μ- φ CQ Φ p SD rr rt 3 rt 3 0 SD CD μ- SD 0 Φ μ- 3 Φ 3 3 rt φ h- 1 Hi H Φ CQ 3 CQ Ω rt tr tr φ tr 3 < 3 φ > 3 CQ Hi & SD μ- CO rt μ- Ω fi CD 3 CD rt rt rt rt Ω 3 tr SD Φ CD Φ SD 3 φ 3 rt CQ rt Hi Φ 0 H 0 φ μ j rt • rt • tr μ- Φ Φ Φ rt SD - 1 ti TJ Mi Si 3 rt SD Φ 3- μ- μ- ti 3 Mi 3 rt 0 μ- SD tr φ 0 3 CD μ- SD rt 3 p 0 0 μ- Φ tr t-~ Ω Φ CQ CQ CD fi Φ Ml 3 Z TJ Φ 3 rt Hi SD 3 li tr Φ - Z CQ ti 3 Ch φ " 0 • Φ H rt ii φ Hi μ- μ- μ- 1 CQ ii SD 0 SD φ 3 C Q CQ O SD μ- CQ rt 3 tr D Ω Φ tr 3 3 rt CD 3 rt LQ 3 0 Φ hj 3 O CQ CQ 3 ii < μ- rt rt SD φ 0 CO Ti μ- tr H rt •» μ- SD μ- tr ti tr 3 φ Ω 0 Φ i 3 φ CO φ SD Φ SD tr hj 3 3 SD LQ 0 μ> μ- CQ rt 3 Φ μ> rt H rt SD Hi tr tr 0 Si ti CD ti μ- CQ rt ϋ ti tr ω 0 rt hj Φ H tr rt Φ tr rt μ- CQ tr CD Hi 0 tr μ- φ Ti 3 φ O X Ti 3 tr ti Φ z 3 . 3 tr Ω μ- Si SD ** Φ tr 0 μ- rt 3 Φ μ- rt μ- Z rt SD Φ Φ 3 μ- hi Φ 0 Si φ φ X ti hi φ μ> fi 0 tr Φ h- 1 CQ hi 3 SD 3 fi Ω CQ SD IQ X ti 3 0 μ- Ω 3 Hi φ μ> μ> 3 Φ CQ Φ tr SD φ μ- φ 1 hi tr φ 0 < 3 Z s 3 0 Ω rt ti SD to CQ ti rt CQ Ω Φ rt SD 3 TJ rt SD Φ 3 SD ϋ μ- μ- φ hj 0 rt 0 O o Φ μ> rt CQ Φ μ- rr φ μ- Φ 3 SD Φ 3 μ- rt Hi 3 3 φ 3 0 μ- Φ Z Hi to Φ rr 3 ϋ X ii fi CQ CQ fi 3 3 tr μ- 1 1 Ml CD Ti Si 1 1 1 1 Φ IQ iQ To decide whether the pixels within the evaluation window having a high value are indeed representing an area of interest or just random noise, i.e. the binding substance at this location of the substrate did not bind with an analyte, the following steps are carried out. Figs, lie and HE show two possible areas of interest within an evaluation window. First, the surface of the pixels having a high value within the evaluation window of the second matrix is determined and from this surface the radius of the area of interest is determined. Further the radius of this surface is determined from the circumference of this surface. As shown in fig. 11C, the pixels with a high value do not represent an exact circle, so that the radius determined from the circumference of this area will be greater than the radius of an exact circle 16 shown in fig. 11C. However, the ratio of the two radii should be less than a predetermined reference value, for example less than 2. Fig. 11D shows all pixels having a high value at the circumference of the surface of the pixels having a high value. The ratio of the radius obtained from the circumference and the radius ob- tained from the surface is in this case 1.47. This means that an area of interest is present. In fig. 11F, all pixels having a high value at the circumference of the surface shown in fig. 11 E are shown and the ratio of the "radius" obtained from the circumference and the radius obtained from the surface shown in fig. HE is in this case 4.47. This means that the evaluation window in case of fig 11 E does not enclose and area of interest, i.e. an area of interest is absent. As an alternative or as a further step to decide on the presence or absence of an area of interest, it is also pos- sible to take the centre of gravity of a possible area of interest found as the centre of an imaginary circle window having a surface corresponding to the surface of all pixels having a high value within the evaluation window as shown in figure 11. Thereafter this imaginary circle window can be moved with re- spect to the centre of gravity to find a location wherein the imaginary circle window covers a predetermined number of pixels having a high value, for example at least 90% of all pixels. If such a location can not be found, an area of interest is absent. If such a location can be found, an area of interest is present . The size of the evaluation window used to examine possible areas of interest and to evaluate the signal intensity of an area of interest is determined such that the number of pixels with a high value corresponds with the number of pixels with a low value. This means that in case of presence of a dot area 1, the number of dot pixels and the number of background pixels are equal, i.e. 50% of the total number of pixels. Such a distribution will also be present, i.e. 50% of the pixels within the evaluation window above a mean value and 50% below a mean value, if only noise is present within the evaluation window. Using such an evaluation window shows the advantage that fitting can be performed with maximum reliability in the above described method for evaluation of the signal intensity of the dot area. Finally, if a user wants to move the centre of a dot area or change the size of the evaluation window, the user can do so by means of a suitable user interface. The invention is not restricted to the above-described embodiments, which can be varied in a number of ways within the scope of the following claims.

Claims: 10 10 to to H in σ in o in O in rt CQ hj SD fi tr fi rt TJ fi rt =S O ϋ 0 CQ fi Ω 3 CO rt rt Ω T μ- 3 ti 3 rt μ- h- 1 * Ω Φ hj μ- SD μ- z μ- Φ tr tr tr SD Hi SD Φ 3 CD SD tr H 0 Φ 3 SD 0 0 μ- Φ 3 φ Φ SD CQ φ o Ω co o X rt φ Φ rt 3 μ- rt ϋ Φ μ- Φ μ- hi SD rt rt 3 Ω 3 j CQ SD 0 rt Ti SD rt r rt Φ Φ ii SD Φ TJ fi Φ <! ϋ ϋ tr ti ? Φ ti 3 SD Φ μ- CQ hj rt 0 ii iQ ϋ i h- 1 j φ Φ μ- rt μ- hj Φ SD 3 φ CQ 3 μ- fi rr Si N Z rt φ Φ 3 μ- μ- ii μ- μ- 3 <! μ- 3 Φ X φ 3 rt φ ii rt CQ ^ CQ X μ- Φ • * Φ μ- rt h{ fi 3 tr o tr CQ μ- μ- SD 3 ti Φ <! μ- 0 <! Φ μ- TJ μ- 3 ϋ ϋ rt 0 μ- io CD rt 3 3 3 rt 3 3 SD CO SD 3 z SD SD 0 0 rt rt - — . iQ SD tr 3 μ> Ω tr Φ rt 3 rt ti rt φ 3 rt rr • Φ tr Ω 3 3 tr μ- H Z 3 μ- φ * SD μ- z 3 μ- i μ- μ- Φ fi SD tr 3 0 μ- 3 fi φ 0 3 TJ fi Φ Φ μ- μ- Ch 3 SD CQ μ- CD 0 0 tr 3 rt Φ SD 3 SD ti ti SD μ- Ti μ- CQ co rr SD rt S rt μ- 3 μ- 3 3 Q tr μ- rt ϋ rt 3; rt tr Φ ti rt X Φ 3 Hi •~ tr μ- rt S μ- Φ SD IQ SD tr ϋ SD 0 Φ tr rt 3 rt μ- ^ 0 3 ti Φ Φ φ μ- μ- Ω μ- rt 3 0 μ- rt rt ^ Φ μ- fi μ- 3 0 3 Ω 0 ?r ti CO li 3 tr SD φ φ hj CQ rt * ; Ω rt Φ 3 SD Ω SD rt « * 3 Φ 3 0 μ- 3 3 X Φ Q tr 3 3 rt 3 CQ Z CQ SD φ Φ hj tr rt rt rt rt ?f tr SD SD 0 tr hj 3 K 3 Φ Φ tr ti μ- 0 Φ rt Z μ- rt μ- Φ SD tr I 0 0 3 i Φ z <! Q <! CQ D SD μ- CQ ^ ~. 3 rt ϋ tr SD tr Mi tr μ- rt fi 3 ii SD ii Mi fi CQ 3 SD Z tr Φ μ- Φ - 3 Q Ω H μ- μ- μ- 3 Φ 0 μ- ^ rt tr fi D tr tr μ- φ Φ 3 rt 0 μ- 0 SD Q Φ rt 0 CQ rt SD a 3 Φ SD CQ CD ti C μ- Φ CQ 3 SD Mi rt Hi Ω μ- hj μ- ^ μ- 3 Hi 0 rt ^ φ CQ Ω rt CO r Φ rt Q < fi 3 <J SD Ω 3 0 " Ω CQ φ co CQ tr 0 iQ rt Ω 0 0 μ- CO 0 hi rt tr rt SD Φ SD SD rt Si CQ li TJ 0 3 μ- SD φ rt Hi ti Φ 0 rt μ- 0 iQ Hi CQ Ω iQ Φ tr φ ti H" fi 0 3 rt 3 TJ μ- ti SD 3 rt 3 rt ii tr SD i Hi tr co ti ii 3 SD ti μ- Φ μ- 3 - 3 SD rt μ- tr Φ hj X fi SD fi SD φ Φ SD 3 Φ φ fi SD fi SD rt SD 3 O tr SD SD rt Φ 3 CD < rt ? W μ- ϋ 3 Mi μ- 3 SD h- 1 rt tr 3 3 rt 0 Φ φ μ- tr %. rt ϋ ti rt rt SD fi 3 μ- t φ rt Φ 3 3 3 0 μ- 3 rt Φ SD μ- ti rt μ- μ- μ- rt tr Φ ii Φ IQ 3 φ 3 tr 3 SD 0 Z TJ 3 Φ ti iQ SD μ- ϋ IQ hi μ- O Φ 0 SD X TJ 3 SD 3 rt μ- rt φ rt r μ- tr μ- Ω CO 3 μ- Z Ω tr 0 0 3 ti 3 rr μ- 3 SD CQ rt SD n Φ Φ Ch SD SD " hj CQ φ X CQ o rt rt O rt 3 tr 3 Φ 3 3 φ .^ ^ ϋ μ- Φ rt hj rt 0 3 μ- CO 3 O Φ μ- φ i φ Ω 3 0 tr Φ CQ φ hj CQ 3 tr 3 μ- Z i-t SD r μ- 3 Φ Q h Φ X φ - 1 SD < TJ rt 3 ti < rt fi TJ μ- μ- t SD rt 3 Ti μ- rt 0 SD 3 3 * ; Φ 3 P H μ- 3 Ω μ- Hi r ii Ω SD CD Φ φ φ μ- Φ Q 3 φ 3. CQ 3 3 s CQ rt Φ tr 3 " Φ ,. — , SD 3 μ- rt -> 0 h- 1 μ- μ- μ- μ- μ- 3 SD rt rr ϋ rt tr hj 3 IQ - 0 tr 0 0 tr cn Φ μ- SD * ; Φ Φ SD μ) ti 3 Φ 3 Ω SD 3 rt rt 3 z Φ Φ rt Mi ϋ rt μ- Φ 3 SD SD rt hi rt Φ μ- Φ > < tr μ- rt CQ Φ φ Z hi f tr μ- 3 o 3 3 SD 3 ^— ' 3 Φ Φ μ- Co 3 Si Φ rt rt Φ TJ ^ ti <J Φ i O CD 0 SD fi tr tr 3 μ- μ- SD T! 3 ϋ CD Φ Hi Ω Φ H" Φ <! Φ 3 3 f 0 Φ Φ 3 φ CO X rt 3 μ j TJ φ μ- 3 μ- μ- Q μ> φ SD 3 SD SD rt 0 CO Φ H Hi Hi Hi SD si CD CQ rt 3 Φ 3 h- 1 μ- Φ i μ- TJ fi - hi rt rr μ- Φ tr 3 X Ω X SD φ 3 μ- p μ- tr 0 3 o hj 3 rt μ- 0 0 TJ tr CD Z rt h- 1 CQ Φ h- 1 rt CO μ- iQ rt h- 1 SD CQ 3 Φ Hi TJ 0 TJ Φ (D μ- X Hi 3 z 3 μ- Φ Ω 0 *< CQ rt tr 0 μ- tr 3 3 h- 1 tr μ- Hi μ- Hi 0 φ φ μ- tr X SD tr 0 CQ φ 0 S Φ rt SD φ Z 0 μ- μ- μ- fi Φ Ti rt X X 0 μ- tr O h- 1 rt rt φ 3 rr TJ Ω Mi SD μ- Φ ii μ- tr Φ rt Φ Hi rt rt ϋ tr tr ti tr h- 1 SD rt Φ 0 3 μ- 3 3 3 3 CQ CQ rt p rt Φ X φ tr h-> rt SD μ- $D μ- Φ Φ φ CD rt Φ SD ti ϋ 3 rt rt Φ μ- Φ φ rt Φ μ- CQ hj 3 t μ- hj ti hj 0 iQ tr Φ Φ 3 SD CQ μ- 3 tr 3 3 Φ hj 3 g μ- μ- t Ch 3 r rt φ 3 tr 3 Ω μ- μ- to φ rt s: μ- 3 rr CQ Ω CQ tr rt 3 3 D φ 3 CQ 3 φ Φ hj Φ SD Φ 3 3 X Ti CQ ^ Φ rt C Q CQ rt 0 CD Φ - SD SD rt 3 SD μ- rt tr TJ Φ CQ Z μ- Φ μ- CO μ φ rt 0 fi μ- 3 rt rt i rt - <! r ^ ~. ti CQ 0 rr 0 0 rt r hj 3 μ- 3 μ 3 Φ Ω Φ Hi 3 tr CQ CQ ti CQ tr SD μ- TJ ii CQ rt iQ φ rt 3 3 0 3 μ- Hi 3 φ μ- μ- Ω Φ Φ tr H SD 3 CQ μ- SD rt φ 3 SD μ- "< tr <! CQ 3 O ti Φ hi rt rt fi φ φ ti φ rt rt rt SD X SD 3 Mi μ- Si i fi fi Φ Φ rt ϋ μ- ω S SD μ- 0 μ- μ- rt 3 Hi Φ μ- μ- Ω 3 μ- D CD φ Q Φ Φ ^ - ^ 3 0 tr rt rt rt Ω 3 0 rt φ ^ - ^ rt SD μ- SD rr rt 3 O rt CD 3 SD μ- ii μ) Q hj 3 ^ Mi ^ tr 3 O CQ μι Φ rt rt hj 0 φ rt iQ 3 Φ rr 0 0 φ CQ to 0 P μ- Φ φ μ- Hi rt ω ti hi rt Φ hj t Φ fi 3 hj 0 Mi SD Hi 3 Mi — 3 rt SD CQ 0 rt 0 μ- 0 Hi tr Ω 0 μ- Φ SD ϋ Z CQ μ- Hi 3 Ω ti μ- j Hi rt M rr Φ 3 tr TJ X μ- μ- TJ ϋ iQ fi rt fi μ- tr rr fi φ tr ti SD SD Ω t H rt rt SD μ- tr CQ 0 rt μ- rt 3 TJ tr H- rt SD O rt Φ Ω Φ r 3 SD SD SD 0 r fi rt Φ CQ <! SD 0 1 ^ - ^ 0 D Φ 3 tr o ^ rt μ- Φ CD X Φ ti 3 ϋ ti tr tr Si SD Φ μ- 3 1 μ- X 3 Φ ti SD Φ 0 φ hj μ j 3 φ μ- Ω ϋ 3 3 O ϋ SD surrounding with background intensity (I B ) located within an evaluation window corresponding with the evaluation window used to determine the values of the matrix (I s ) , the scatter parameter and a noise parameter obtained from the pixel intensities of the matrix (I s ) , wherein said evaluation histogram is made of the pixel intensities of the matrix (I s ) and the theoretical scatter histogram is fitted on said evaluation histogram by varying at least the background and area intensities of the theoretical scatter histogram, wherein the difference between the area intensity and background intensity of the fitted theoretical histogram corresponds with the signal intensity of the pixels in the area to be evaluated. 4. Method according to claim 3 , wherein a table of normalized scatter response curves is made using a normalized theoretical area, a normalized predetermined intensity, and surrounding without background intensity, wherein the scatter response curves each are determined along a radius from the centre of said theoretical area upto the edge of said evaluation window for each of a number of scatter parameters for dif- ferent substrates and substrate conditions, wherein a scatter response curve is selected from the table in accordance with the substrate and substrate condition of the substrate used, wherein the selected scatter response curve is used to determine the pixel intensities used to make a scatter histogram and the noise parameter is convoluted with this scatter histogram to obtain the theoretical scatter histogram. 5. Method according to claim 2, 3 or 4 , wherein said noise parameter is the standard deviation of the noise present in the pixel intensities of the matrix (I s ) , wherein the noise standard deviation is preferably determined by determining distribution of the difference between for example each two neighbouring pixels. 6. Method according to any one of the preceding claims, wherein the scatter parameter is determined by illuminating a side of the substrate in a direction parallel to said surface, wherein the pixel intensities along a line on the surface from said side in said illuminating direction are determined to obtain an exponential scatter decay function. lO ιo CO to μ> μ> in o in o in o in 0 < rt i TJ tr 3 Hi < rt h- 1 M, 3 Z rt μ- Ω CD μ- 3 z Φ CQ CQ 0 Z rt Z φ Z CQ hj Hi SD μ- Φ μ- μ- Φ μ- SD tr 0 μ- SD tr ii to 0 3 CQ CQ tr SD 3 Ti Hi tr μ- tr 3 tr Ω SD M < rt X Q CO Φ Z ti rt Φ μ- 3 tr φ Φ Ω ii 0 φ 0 φ rt Φ S 3 rt 3 φ Φ φ tr - rt 3 CQ ti hj X TJ TJ CD Φ ti ti tr Hi 3 Ti 3 ti i rt Φ tr φ ii μ- 1 *^ Φ Φ Ω Ch rt μ- φ ϋ 3 rt < Φ SD ϋ μ- Φ Φ a Φ rt rt Φ CQ ^ 3 h- 1 Z ii CQ 0 φ X μ- 0 0 rt ti SD μ- μ- SD Ω μ- X μ- μ- μ- 0 μ- Φ Φ μ- 0 tr hj TJ 3 3 Ml Ω Φ SD h- 1 3 3 hj Φ 3 Φ 3 3 3 3 3 ti ϋ ti SD 3 SD z Φ SD 0 ti φ SD 0 Φ ti rt H 3 rt φ H CQ h- 1 o Si CO μ- -j 0 3 Z φ - 1 hj Mi φ 3 rr Mi rt h- 1 CD - Φ μ> SD Φ rt SD 0 O rt • D SD μ- CD • 3 μ- • Z ϋ tr 3 Ti Φ CQ CQ i ii tr 0 CQ • rt ti tr Hi • CD μ- tr Ω rt Ω CQ CQ Φ rt Φ μ- μ- 0 rt TJ μ- μ- SD Φ Ω Φ Ω Φ Φ Hi Φ SD 3 3 Φ Ω Q μ- SD Ω tr ti tr CQ X 3 H tr O 3 X Ω SD i tr 3 S Si SD 3 rr s ti rt S 0 Ω 0 rt S Ω S Φ μ- Φ φ Φ μ- Φ 3 CQ rt 3 SD φ Ω μ- 1 ϋ tr φ j Φ CQ Φ i SD 3 rt Φ 0 Φ 3 LQ μ- SD h- 1 Φ rt Si 0 3 SD μ- ti Φ rt φ 0 φ rt 0 3 3 rt Si rt CQ Φ rt hi rt rt tr 3 3 hj SD tr Hi μ- 0 Mi SD rt 3 3 f" fi tr Ω rt tr 3 CD tr tr SD rr ii tr ti tr ii Φ φ Φ <! Ω 3 μ- 3 3 -> j φ Ω ϋ O SD SD 0 CO O 3 μ- CQ 0 3 Φ 0 0 Φ 0 φ Q rt D SD tr ϋ iQ tr μ- SD D rt Φ ϋ 3 rt 3 fi fi rt rt Ch Ω ti Hi Ti fi Ω fi rt tr 3 TJ h- 1 rt CQ rt μ- TJ X 3 Φ ϋ Si μ- fi tr μ- μ- hj Φ SD rt Φ hj 3 3 0 rt tr LQ μ- ti Ml 0 Φ CO $D 3 Φ SD SD Ti rr hj SD Φ SD μ- 3 ti 0 Φ Φ o φ tr X 0 <! o μ- μ- 0 rt 3 rt rt Ω CQ CQ rt Ω Ω φ Hi SD z D l 3 hj tr Φ ti Ω Φ z SD tr SD Ω fi Ω 3 Φ ϋ 0 Ω CD ϋ 0 3 Ω μ- ti Φ 3 Ω Ω Φ SD 0 Z Φ μ- tr SD SD SD Φ φ 0 ti SD 0 μ- 0 rt SD φ 0 Hi 0 CD 3 Z CQ 0 $D rr rt Ω 0 h- 1 3 TJ ϋ SD h- ' hj Hi 3 rt li CQ tr ti tr 3 CQ rt ti 0 ti O < CQ Mi 3 SD ti rt Pi Φ μ- μ- z < 0 Φ SD 0 φ μ- Φ Si SD fi Φ 3 Φ fi ti Si SD Ω 3 3 SD Ω CD CQ μ- CQ Ω D Φ 3 μ- fi CQ μ- rr rt tr ti μ- μ- 3 0 SD ϋ rt TJ 3 X Φ SD TJ h- 1 SD CQ 3 3 SD Hi SD Φ μ- 3 Φ 3 tr Φ CQ CD 3 CD 3 ϋ h- 1 3 3 tr μ- SD μ- 3 Mi tr rt rt Ω CQ IQ rt SD iQ φ ti rt iQ μ- iQ 3 fi Φ ti φ X SD SD 3 X Φ 0 Hi rr CQ μ- Φ tr rt Φ 3 ti 0 CQ Ω CD 0 Φ hi Ti Φ CQ 3 ii μ- tr rt 3 ti tr Φ rt i rt Ω μ- SD Hi rt 3 rt 0 p Ω z Hi Q Φ <! μ- h- 1 Φ H" SD ti iQ SD Φ <! O 3 SD 0 0 CQ rr 0 SD 0 0 SD μ- Φ SD X 0 SD SD r rt SD rt ti SD μ- ti 3 Φ ϋ 3 h- 1 3 tr hi <! Ω Hi Φ <! Hi 3 φ rr Ti tr Φ Q Ω 3 ti SD fi Q μ- SD Ω SD 3 Si ^ CQ SD 0 3 3 h- 1 SD H ti SD Φ 0 φ SD μ- 3 Φ SD μ- Φ SD Mi 3 μ- μ j p μ- 1 rt h- 1 3 i Φ h-> rt < 3 CQ ISl SD SD fi ^ 5 >• < rt ii Hi • ; 3 SD 3 p 3 ti 3 fi rt <! 3 tr SD Ti SD CQ CQ CQ Ω Φ rr μ- μ- φ Φ φ rt μ- Ω Φ CO Φ O 3 Φ tr SD Φ φ μ- μ- 3 μ- μ- SD φ 3 Hi 0 o 0 Ω ti 0 φ 3 φ Q SD z SD 3 Φ Z μ- 1 O 3 X iQ 3 ti tr iQ 3 0 ϋ o Hi 3 3 rt fi φ 3 3 3 z 3 rt Φ SD hi tr 3 μ- Φ Φ 0 SD ti 3 Ml 10 hj Φ Φ Φ 3 Φ CQ en rt SD μ- SD hi a rt Φ Φ Z 3 CO ti IQ 0 φ SD tr rt SD 0 Si rt rt μ- *• ii ti rt Ω 3 μ- 3 fi TJ hi tr SD CQ μ- Φ 3 Φ rt 0 Φ hi 0 Hi Φ 0 rr Φ Φ tr O fi X SD μ- ti Φ tr μ- iQ μ- rr 3 SD tr Z SD Φ Hi Hi hj CQ Hi • ; Z X 0 μ- φ Ω Φ 10 0 tr Mi ϋ hj μ- Ω φ h- 1 tr Ω SD rt 0 3 3 tr CO rt 3 Ω CQ Ω 3 μ- tr Hi 3 μ- μ- Φ 3 0 0 Φ tr CQ rt tr ϋ μ- tr rt 0 φ μ- φ tr 3 0 Z 0 Φ 3 Hi Ω 3 SD rt ti φ Ω ti tr Φ 3 CQ tr ti ti 3 h- 1 Φ p - 1 tr rt Hi CQ rr iQ SD μ- 0 rr rt φ IQ CD Φ hi <! SD Φ SD Φ 3 Φ rt Φ μ- φ φ φ 3 Φ tr CQ tr ti h- 1 tr 0 3 φ SD rt μ- hj z CQ CQ fi hj IQ μ- CD Ω tr < 3 hj Φ 3 Φ φ SD φ φ j φ O tr O CD Ω Φ 3 Φ tr Ti 3 Φ SD TJ μ- 3 rt μ- SD 3 φ Φ fi tr μ- Ch Mi ^ Ml μ- rt 3 SD Φ j tr SD rt ti 3 0 Φ CQ μ- 3 fi tr 0 φ rt 3 μ- Φ rt Φ SD rt rt hj Φ Q μ- 3 Φ φ SD rt Mi fi rr 3 tr 3 SD μ- μ- μ- < μ- 0 Φ 3 rt rt 3 μ- Si rt t tr SD Φ Ω rt 3 fi CQ Ω rt tr Φ Φ ^ SD 3 LQ Φ rt fi SD Φ tr Φ 3 μ- φ φ 3 μ- φ ti φ μ- φ TJ SD O CD rt 0 3 tr tr 0 iQ ti Φ SD rt 0 rt 0 ϋ 3 Si SD rt CD Hi Si 3 o CQ rt ^ Ω tr ti SD ^ - ^ o Φ tr s; φ 3 3 Φ Hi tr 3 Ω Ω μ- rr tr rt 0 μ- CQ CQ CQ o Φ μ- Ti ti ti rt μ- μ- CQ CQ ti ti φ o Ω SD 3 Φ Φ 0 ii 3 Ω CQ φ 3 hj - 1 rt μ- 3 o SD rt Hi 3 3 Φ Φ O Z 3 0 iQ . ti IQ z SD μ- Θ Φ g 3 • <; X Φ Z tr t μ- tr μ- Φ tr 0 CQ SD 3 μ- r TJ ti 3 φ Φ fi μ- rt tr rt Pi CQ Φ φ Ch Φ μ- 3 - 1 CQ Hi rt Ω LQ 3 ti ti SD Ω < fi μ- Ω rr rt - 1 μ- 3 Ti p ϋ 0 -> μ- Ti h-> LQ rt Φ fϋ rt tr tr ϋ Φ Φ Φ rt SD h h- 1 tr Φ Φ 3 Φ μ- Hi SD μ- o tr SD tr ^ ti SD 0 0 rt 1 ti SD Hi SD 0 hi SD ii Ω rt SD < 3 X z Φ 3 SD Hi SD D Z O φ μ- μ- 3 Φ μ- 3 SD rt 0 1 o 3 rt i Φ 0 P> r ti Hi X 3 D ti 3 rt Ti ϋ Φ Z tr h-* j 1 Φ SD φ CO 1 CQ SD 1 CQ Φ 1 SD 1 eas of interest, the intersections of which are the centres of possible areas of interest. 12. Method according to claim 11, wherein the low pass filter algorithm to determine the matrix of local mean values comprises using a second window with a size enclosing an expected possible area of interest and its surrounding, sliding said second window along the image matrix pixel by pixel and taking, at each position of the second window, the mean value of all pixels within the second window as the local mean value of each pixel at the centre of the second window. 13. Method according to claim 11 or 12, wherein the median filter algorithm comprises comparing the high/low pixel value of each pixel with the high/low pixel values of the surrounding pixels, wherein a high/low pixel value is made equal to the majority of the high/low pixel values of the surrounding pixels . 14. Method according to claim 11, 12 or 13, wherein for each centre of a possible area of interest found a centre of gravity is determined from the median pixel values having a value high within the second window, wherein the centre of gravity is taken as the centre of a possible area of interest. 15. Method according to claim 14, wherein for each centre of a possible area of interest the radius of the possible area of interest is determined from the surface of the median pixel values having a value high and from the circumference of this surface, wherein the ratio of the two radii is determined to decide on the presence or absence of an area of interest . 16. Method according to claim 14 or 15, wherein the centre of gravity of a possible area of interest found is taken as the centre of an imaginary circle window having a surface corresponding to the surface of the median pixel values having a high value, wherein the imaginary circle window is moved with respect to the centre of gravity to find a location covering a predetermined number of the pixels having a high value, wherein the decision on presence or absence of an area of interest is taken in dependence on whether or not such a location is found. 17. Method according to any of claims 11-16, wherein the size of an evaluation window for evaluating an area of interest is determined such that the number of pixels with high value corresponds with the number of pixels with low value. 18. A computer program comprising computer program code means adapted to perform the method of any one of the preceding claims when said program is run on a computer. 19. A computer program as claimed in claim 17 embodied on a computer readable medium or in a file downloadable in a computer.

Inventors: CARPAIJ WILHELMUS MARINUS, CARPAIJ, WILHELMUS, MARINUS
Applicants: CARPAIJ WILHELMUS MARINUS, PAMGENE BV, CARPAIJ, WILHELMUS, MARINUS, PAMGENE B.V.
Application year: 2001
Main classification: G01T5
IPC codes: G06T5, G06T7