fschieber/wit-captions huggingface dataset:
Strax i Arrest blev Smeden sat.
 En Feldskjær faar den Døde fat,
 Og om en voldsom Død Attest hensender.
 Den Mordere forhøres og bekjender.
 Hans Haab var, at han skulle hisset gaa,
 Og der Forladelse af sin Modstander faa.

  Men hør nu Løier! netop Dagen,
 Før Dom skal gaa i Sagen,
 Fremtriner fire Borgere
 For Dommeren; den mest veltalende
 Ham saa tiltalede:

  «Velviseste!
 Vi ved, paa Byens Vel De altid se;
 Men Byens Vel beror derpaa,
 At vi vor Smed igjen maa faa.
 Hans Død oppvekker jo dog ei den Døde?
 Vi aldrig faar igjen saa duelig en Mand.
 For hans Forbrydelse 
 vi alt for grusomt bøde,
 Om han ei hjelpes kan.» –
 «Betænk dog, kjere Ven! 
 der Liv for Liv maa bødes.»
 «Her bor en arm udlevet Bager,
 Som Pokker snart desuden tager.
 Vi har jo to, om man den ældste tog af dem?
 Saa blev jo Liv for Liv betalt.» –

  «Ja,» sagde Dommeren, 
 «det Indfald var ei galt.
 Jeg Sagen at opsette nødes;
 Thi i saa vigtig Fald 
 man maa sig vel betænke,
 Gid vores Smed jeg Livet kunde skjenke!
 Farvel godt Folk! jeg gjør alt, hvad jeg kan.» –
 «Farvel velvise Mand!» –
Illustration for Johan Herman Wessel's poem.
Sanktuarium w Olimpii 1: Północno-wschodnie propyleje;  2: Prytanejon; 3: Filipejon – świątynia Filipa II Macedońskiego; 4: Świątynia Hery; 5: Pelopejon – grób legendarnego Pelopsa; 6: Nimfajon; 7: Metroon – świątynia Matki Bogów; 8: Zanes – brązowe posągi Zeusa;  9: Kryptoportyk z I w. n.e. łączący Altis ze stadionem; 10: Stadion; 11: Stoa Echo; 12: Gmach Ptolemeusza II Filadelfosa i Arsinoe I; 13: Stoa Hestii; 14: Budynki hellenistyczne; 15: Świątynia Zeusa; 16: Ołtarz Zeusa; 17: Dar wotywny Achajów; 18: Dar wotywny Mikytosa; 19: Nike Pajoniosa; 20: Gimnazjon;  21: Palestra; 22: Teokleon – mieszkania kapłanów; 23: Heroon; 24: Warsztat Fidiasza; 25: Łaźnie Kladeos; 26: Łaźnie greckie; 27 i 28: domy gościnne; 29: Leonidajon; 30: Łaźnie południowe; 31: Buleuterion; 32: Południowe stoa; 33: Willa Nerona. Skarbce  I: skarbiec Sikionu; II: skarbiec Syrakuz; III: skarbiec Epidamnos; IV: skarbiec Byzantionu; V: skarbiec Sybaris; VI: skarbiec Cyreny; VII: niezidentyfikowany; VIII: ołtarz?; IX: skarbiec Selinunt; X: skarbiec Metapontum; XI: skarbiec Megary; XII: skarbiec Geli.
Disposición de la estratégica región del Ordos y parte de las provincias norteñas de la caída dinastía Jìn, en manos de los Wǔ Hú. Las franjas de tono rosado suave, corresponden a los focos xiōngnú (匈奴) situados en el epicentro del Ordos. Las franjas de tono rosado intenso, a la minoritaria disposición de las ramas di (氐) empujadas desde el oeste. Las áreas de tono verde pálido quedan adscritas a los qiāng (羌), manteniendo con firmeza todo el corredor de Gansu y el acceso al altiplano tibetano. Las áreas delimitadas por un tono azulado, a los xiānbēi (鲜卑), en claro dominio de todas las estepas orientales, con expansión al sur. Finalmente, las áreas de tonalidad amarilla, a los jié (羯), en clara minoría y abocados a una pronta desaparición. También se encuentran minorías exógenas a la población hàn, como los wūhuán (tono marrón oscuro), emigrados del lejano Estado de Gāojùlì (en tono morado, siendo el término dado por las fuentes a Corea) e incluso minorías autóctonas, como los bārén (巴人, en torno rojizo), que aún sobreviven inmersos en la región controlada por los di.
Deutsch: Die Stammesgebiete der nördlichen Völker während der Westlichen Jin. Hellbraun ist Xiongnu, gelb ist Jie, hellblau ist Xianbei, hellgrün ist Qiang, pink ist Di. 日本語: 西晋時代の北方遊牧民族の領域. 中文: 五胡亂華前北方各族分布圖。. 五胡亂華前北方外族分布圖，當時外族有匈奴、羯、鲜卑、氐、羌、盧水胡、烏桓、巴人及高句麗人。. 西晉北方各族分佈圖. 粵語: 五胡亂華前北方外族分布圖，當時外族主要有匈奴、羯、鲜卑、氐、羌，另外重有盧水胡、烏桓、巴人同高句麗人。.
Fig. 10: (a) Schematic of STM/AFM measurement for pentagonal water chains on Cu(110) with a CO-terminal tip. Red, black, white and brown spheres show O, C, H and Cu atoms, respectively. (b) Side-view schematic of the water chain. Red (yellow) spheres represent O atoms of horizontal (vertical) H2O. (c) STM image of the water chains on Cu(110) with a CO-terminal tip (sample bias V=30 mV, tunneling current I=20 pA). The zigzag chains have terminals (red ellipses). (d,e) STM (V=30 mV, I=20 pA) and AFM (V=0 mV, oscillation amplitude A=2 Å) images, respectively, of a water chain including a kink and a terminal. An atomic structure of the chain is superposed in d. The tip height in e was set over the bare surface under the same conditions as in d. (f) Δf map of the pentagonal chain at a tip height Δz=−2 Å (A=1 Å). (g) Δf(Δz) curves recorded over the markers in f. (h) Force map of the chain at Δz=−1.95 Å after subtraction of the force for the bare surface FCu. (i) Force curves over the makers in f after subtraction of FCu(Δz). Scale bars, 50 Å (c); 10 Å (d,e); 3 Å (f,h).[104]
English: Water Single Atom
The counter-intelligence direction-finding procedure created in 1943 had a geographical component. The diagram represents the concept of direction finding units enclosing a target across featured geography, i.e. topographic area. In an area where the foreign agents were suspected of being located, a unit would conduct long-range direction finding operations using goniometric stations that would form a triangulation azimuth. The central battalion with radiating communication spokes could triangulate on a war theatre, a city, town or village. This is represented at the top left of the diagram. Once the long-range DF units had formed  a rough azimuth, defining  an area location for the agents, represented by the bottom left diagram, a short-range DF platoon would move into the suspect's area and this is represented by the top-left diagram on the left. Once the short-range DF was established it would locate the suspect, represented by the bottom right diagram. Operators with Suitcase DF units would them move into the area to triangulate on a particular apartment or house.
Taken from page 200 of document:[1]
Het blauw gearceerde gebied geeft de integraal 
  
    
      
        A
        (
        x
        )
      
    
    {\displaystyle A(x)}
  
 van de functie 
  
    
      
        f
      
    
    {\displaystyle f}
  
, tussen 
  
    
      
        0
      
    
    {\displaystyle 0}
  
 en 
  
    
      
        x
      
    
    {\displaystyle x}
  
. Het rode gebied is gelijk aan 
  
    
      
        h
        
        f
        (
        x
        )
      
    
    {\displaystyle h\,f(x)}
  
. Anderzijds is de oppervlakte ook ongeveer gelijk aan 
  
    
      
        A
        (
        x
        +
        h
        )
        −
        A
        (
        x
        )
      
    
    {\displaystyle A(x+h)-A(x)}
  
. Voor kleine 
  
    
      
        h
      
    
    {\displaystyle h}
  
 moet dus 
  
    
      
        h
        
        f
        (
        x
        )
        ≈
        A
        (
        x
        +
        h
        )
        −
        A
        (
        x
        )
      
    
    {\displaystyle h\,f(x)\approx A(x+h)-A(x)}
  
.
English: Geometric approach to the Fundamental Theorem of Calculus
Europe and the Mediterranean region, c. 1328        Western/Central Europe
      Holy Roman Empire
      France
      Gascony
      Bohemia
 Eastern Europe
      Teutonic Order
      Golden Horde
      G. Horde Vassals
      Genovese Prov.
      Ruthenia/Galicia
      Poland
      Mazovia
      Wallachia
      Habsburg
      Hungary and Croatia
      Lithuania
 Italian peninsula
      Sicilies
      Naples
      Papal states
      Sardinia
      Venice
      Genoa  Iberian peninsula 
      Aragon
      Majorca
      Portugal
      Castile
      Navarre
      Granada
 Nordics
      Denmark
      Iceland
      Norway
      Sweden
 British Isles
      England and Wales
      Ireland
      Scotland  Balkans/Middle East
      Ragusa
      Cataro
      Achaia
      Duchy of Athens
      Byzantine Empire
      Mameluke Empire
      Serbia
      Turkic states
      Bosnia
      Venetian Crete
      Knights of St. John
      Vidin
      Bulgaria
      Cyprus
      Ilkhan Empire
      Georgia
      Trebizond
 North Africa
      Tunis
      Marinids
      Zayyanids
      Hafsids
English: 1328 history map — showing Europe in the 14th century, with adjacent Mediterranean regions of the Near East and North Africa. EuropeanMap1328.png
Terminal nuclei of the cochlear nerve, with their upper connections. (Schematic.) The vestibular nerve with its terminal nuclei and their efferent fibers have been suppressed. On the other hand, in order not to obscure the trapezoid body, the efferent fibers of the terminal nuclei on the right side have been resected in a considerable portion of their extent. The trapezoid body, therefore, shows only one-half of its fibers, viz., those that come from the left. 1. Vestibular nerve, divided at its entrance into the medulla oblongata. 2. Cochlear nerve. 3. Accessory nucleus of acoustic nerve. 4. Tuberculum acusticum. 5. Efferent fibers of accessory nucleus. 6. Efferent fibers of tuberculum acusticum, forming the striae medullares, with 6’, their direct bundle going to the superior olivary nucleus of the same side; 6’’, their decussating bundles going to the superior olivary nucleus of the opposite side. 7. Superior olivary nucleus. 8. Trapezoid body. 9. Trapezoid nucleus. 10. Lateral lemniscus. 11. Raphé. 12. Pyramidal tracts. 13. Fourth ventricle. 14. Inferior peduncle.
Terminal nuclei of the cochlear nerve, with their upper connections. (Schematic.) The vestibular nerve with its terminal nuclei and their efferent fibers have been suppressed. On the other hand, in order not to obscure the trapezoid body, the efferent fibers of the terminal nuclei on the right side have been resected in a considerable portion of their extent. The trapezoid body, therefore, shows only one-half of its fibers, viz., those which come from the left. 1. Vestibular nerve, divided at its entrance into the medulla oblongata. 2. Cochlear nerve. 3. Accessory nucleus of acoustic nerve. 4. Tuberculum acusticum. 5. Efferent fibers of accessory nucleus. 6. Efferent fibers of tuberculum acusticum, forming the striae medullares, with 6’, their direct bundle going to the superior olivary nucleus of the same side; 6’’, their decussating bundles going to the superior olivary nucleus of the opposite side. 7. Superior olivary nucleus. 8. Trapezoid body. 9. Trapezoid nucleus. 10. Central acoustic tract (lateral lemniscus). 11. Raphé. 12. Cerebrospinal fasciculus. 13. Fourth ventricle. 14. Inferior peduncle. (Testut.)
Wizualizacja tunelu czasoprzestrzennego, łączącego instytut fizyki uniwersytetu w Tybindze z wydmami w pobliżu Boulogne-sur-Mer. Obraz uzyskany za pomocą techniki śledzenia promieni 4D w metryce tunelu Morrisa-Thorne’a: 
  
    
      
        d
        
          s
          
            2
          
        
        =
        −
        d
        
          t
          
            2
          
        
        +
        d
        
          l
          
            2
          
        
        +
        (
        
          b
          
            0
          
          
            2
          
        
        +
        
          l
          
            2
          
        
        )
        (
        d
        
          θ
          
            2
          
        
        +
        
          sin
          
            2
          
        
        ⁡
        θ
        d
        
          ϕ
          
            2
          
        
        )
      
    
    {\displaystyle ds^{2}=-dt^{2}+dl^{2}+(b_{0}^{2}+l^{2})(d\theta ^{2}+\sin ^{2}\theta d\phi ^{2})}
English: Wormhole: Wormholes are traversable connections between two universes or between two distant regions of the same universe. The wormhole shown here connects the place in front of the physical institutes of Tübingen university with the sand dunes near Boulogne sur Mer in the north of France. The image is calculated with 4D raytracing in the Morris Thorne wormhole metric d s 2 = − d t 2 + d l 2 + ( b 0 2 + l 2 ) ( d θ 2 + sin 2 ⁡ θ d ϕ 2 ) {\displaystyle ds^{2}=-dt^{2}+dl^{2}+(b_{0}^{2}+l^{2})(d\theta ^{2}+\sin ^{2}\theta d\phi ^{2})} , b 0 = {\displaystyle b_{0}=} throat radius. Deutsch: Wurmloch: Wurmlöcher sind durchquerbare Verbindungen zwischen zwei Universen oder zwischen zwei entfernten Regionen eines Universums. Das hier gezeigte Wurmloch verbindet den Vorplatz vor den Gebäuden der physikalischen Institute der Universität Tübingen mit den Sanddünen in der Nähe von Boulogne sur Mer im Norden Frankreichs. Das Bild ist mit vierdimensionalem Raytracing in der Morris-Thorne-Wurmlochmetrik d s 2 = − d t 2 + d l 2 + ( b 0 2 + l 2 ) ( d θ 2 + sin 2 ⁡ θ d ϕ 2 ) {\displaystyle ds^{2}=-dt^{2}+dl^{2}+(b_{0}^{2}+l^{2})(d\theta ^{2}+\sin ^{2}\theta d\phi ^{2})} berechnet, b 0 = {\displaystyle b_{0}=} Schlundradius.
Let A and B be midpoints of the sides EF and ED of an equilateral triangle DEF. Extend AB to meet the circumcircle of DEF at C.

  
    
      
        
          
            
              
                
                  |
                
                A
                B
                
                  |
                
              
              
                
                  |
                
                B
                C
                
                  |
                
              
            
          
        
        =
        
          
            
              
                
                  |
                
                A
                C
                
                  |
                
              
              
                
                  |
                
                A
                B
                
                  |
                
              
            
          
        
        =
        ϕ
      
    
    {\displaystyle {\tfrac {|AB|}{|BC|}}={\tfrac {|AC|}{|AB|}}=\phi }
Ejemplo de síntesis de una onda cuadrada a partir de la adición de sus componentes armónicos. La onda final resultante solo es una aproximación debido al uso de un número finito de componentes armónicos: en total, 25. El último gráfico de la secuencia (harmonics: 25) puede ser descrito como: 
  
    
      
        
          x
          
            a
          
        
        (
        t
        )
        =
        
          
            
              4
              A
            
            π
          
        
        
          ∑
          
            n
            =
            1
          
          
            25
          
        
        
          
            1
            
              2
              n
              −
              1
            
          
        
        sin
        ⁡
        [
        (
        2
        n
        −
        1
        )
        Ω
        t
        +
        π
        ]
        
        
      
    
    {\displaystyle x_{a}(t)={\frac {4A}{\pi }}\sum _{n=1}^{25}{\frac {1}{2n-1}}\sin[(2n-1)\Omega t+\pi ]\,\!}
English: Additive synthesis of a square wave, illustrating Fourier series expansion and Gibbs phenomenon. See also: Image:Synthesis sawtooth.gif, Image:Synthesis triangle.gif.
Singulärwertzerlegung am Beispiel einer zweidimensionalen, reellen Scherung 
  
    
      
        M
      
    
    {\displaystyle M}
  
: Diese Transformation verzerrt den blauen Einheitskreis oben links zur Ellipse rechts oben im Bild. 
  
    
      
        M
      
    
    {\displaystyle M}
  
 kann zerlegt werden in zwei Drehungen 
  
    
      
        U
      
    
    {\displaystyle U}
  
 und 
  
    
      
        
          V
          
            ∗
          
        
      
    
    {\displaystyle V^{*}}
  
 sowie eine Dehnung/Stauchung 
  
    
      
        Σ
      
    
    {\displaystyle \Sigma }
  
 entlang der Koordinatenachsen. Die Singulärwerte 
  
    
      
        
          σ
          
            1
          
        
      
    
    {\displaystyle \sigma _{1}}
  
 und 
  
    
      
        
          σ
          
            2
          
        
      
    
    {\displaystyle \sigma _{2}}
  
 sind die Längen der großen bzw. kleinen Halbachse der Ellipse. Die genauen Werte für dieses Beispiel finden sich in der Bildbeschreibung.
The result of fitting a quadratic function 
  
    
      
        y
        =
        
          β
          
            1
          
        
        +
        
          β
          
            2
          
        
        x
        +
        
          β
          
            3
          
        
        
          x
          
            2
          
        
        
      
    
    {\displaystyle y=\beta _{1}+\beta _{2}x+\beta _{3}x^{2}\,}
  
 (in blue) through a set of data points 
  
    
      
        (
        
          x
          
            i
          
        
        ,
        
          y
          
            i
          
        
        )
      
    
    {\displaystyle (x_{i},y_{i})}
  
 (in red). In linear least squares the function need not be linear in the argument 
  
    
      
        x
        ,
      
    
    {\displaystyle x,}
  
 but only in the parameters 
  
    
      
        
          β
          
            j
          
        
      
    
    {\displaystyle \beta _{j}}
  
 that are determined to give the best fit.
Plano general de los restos de Bulla Regia
Leyenda : 1. Cisternas ; 2. Monumento en opus reticulatum ; 3. Cisternas ; 4. Conjunto monumental ; 5. Arco de triunfo ; 6. Fuerte bizantino ; 7. Templos ; 8. Termas de Julia Memmia ; 9. Edificio de Diana ; 10. Peristilo de casa ; 11. Casa del tesoro ; 12. Casa n°3 ; 13. Casa n°7 ; 14. Basílicas cristianas ; 15. Casa n°2 ; 16. Casa del pavón ; 17. Insula de la casa n°1 ; 18. Casa de la caza ; 19. Casa de la nueva caza ; 20. Tumbas ; 21. Casa n°9 ; 22. Casa n°10 ; 23. Casa de la pesca ; 24. Casa n°15 ; 25. Casa de Anfítrite ; 26. Termas de Venantii ; 27. Termas del noreste ; 28. Casa n°8 ; 29. Casa n°11 a 14 ; 30. Ninfeo ; 31. Forum ; 32. Capitolio ; 33. Templo de Apolo ; 34. Basílica ; 35. Mercado ; 36. Casa n°4 ; 37. Casa n°5 ; 38. Construcciones sin identificar ; 39. Termas al noroeste del teatro ; 40. Teatro ; 41. Termas al este del teatro ; 42. Primera explanada monumental ; 43. Templo de Isis ; 44. Segunda explanada monumental ; 45. Muro de contención ; 46. Casa ? ; 47. Grandes termas del sur ; 48. Iglesia de Alejandro
Tu es Deus dans le cantatorium de Saint-Gall (vers 922 - 926). La fonction de cette notation est complètement différente de celle de la notation moderne. Il s'agit d'un « enregistrement écrit[cd 1] » que même la notation carrée ne peut jamais accomplir.
 D'ailleurs, cette notation exprime que le chant grégorien est « un sommet dans la création du chant liturgique, fixé vers la fin du premier millénaire[ii 3] » profitant d' « un tempérament spirituel et une culture musicale qui parviennent à conjuguer une haute pertinence de célébration et un extraordinaire raffinement esthétique[ii 3]. » Il est vrai qu'il n'est pas facile à chanter correctement ce chant mélismatique, pour les chantres sans formation ou les chanteurs non professionnels.

 Dans cette notation, il y a deux types du quilisma-pes (ɯ), celui de deux demi-cercles et celui de trois demi-cercles. Le cantatorium les employait respectivement pour un ton ou un demi-ton. Aucun manuscrit ne distinguait ces deux cas, y compris d'autres manuscrits de Saint-Gall. La précision du cantatorium est exceptionnelle[sg 6].
Deutsch: Beginn des Graduales Tu es Deus aus dem Cantatorium St. Gallen, enthalten im Codex Sangallensis 359. Ausgeprägte Akzentnotation mit vielen „litterae significativae“.
Forţele de tensiune superficială acţionând asupra unui element de suprafaţă 
  
    
      
        
          δ
          A
        
      
    
    {\displaystyle \scriptstyle \delta A}
  
. 
  
    
      
        
          
            R
            
              x
            
          
        
      
    
    {\displaystyle \scriptstyle R_{x}}
  

  
    
      
        
          δ
          
            θ
            
              x
            
          
        
      
    
    {\displaystyle \scriptstyle \delta \theta _{x}}
  
 şi 
  
    
      
        
          
            R
            
              y
            
          
        
      
    
    {\displaystyle \scriptstyle R_{y}}
  

  
    
      
        
          δ
          
            θ
            
              y
            
          
        
      
    
    {\displaystyle \scriptstyle \delta \theta _{y}}
  
 sunt elementele arcelor de curbură după axele de coordonate. Echilibrarea forţelor de tensiune superficială cu forţele datorate presiunii conduce la ecuaţia Young–Laplace
English: Diagram of tension forces on a curved surface.
Sanktuarium Apollina w Delfach      Okres archaiczny      Okres klasyczny      Okres helleński      Okres rzymski 1: Świątynia Apollina 2: Ołtarz Apollina 3: Halos 4: Buleuterion 5: Prytanejon 6: Teatr 7: Sanktuarium Dionizosa 8: Sanktuarium Gaji 9: Sanktuarium Neoptolemosa 10: Lesche Knidyjczyków 11: Stoa Ateńczyków 12: Stoa Attalosa I 13: Stoa Zachodnia 14: Skarbiec Ateńczyków 15: Skarbiec Syfnijczyków 16: Skarbiec Sykiończyków 17: Skarbiec Eolów 18: Skarbiec Beotów 19: Skarbiec Knidyjczyków 20: Skarbiec Koryntian 21: Skarbiec Cyrenejczyków 22: Skarbiec Megaryjczyków 23: Skarbiec Potidai Trackiej 24: Skarbiec Tebańczyków 25: Skała Sybilli delfickiej 26: Kolumna Prusjasza II 27: Kolumna Aemiliusa Paullusa 28: Kolumna Naksyjczyków 29: Kolumna wężowa Potidajczyków 30: Dar wotywny Daochosa (pomnik Tesalijczyków) 31: Pomnik Kraterosa 32: Rydwan Rodyjczyków 33: Eksedra królów Argos 34: Eksedra Epigonów 35: Ołtarz wotywny Tarasu 36: Ołtarz wotywny Aten, Arkadii, Argos i Sparty 37: Byk Kerkyrczyków 38: Mur temenosu 39: Agora rzymska 40: Święta Droga 41: Droga do stadionu
Partitionierung von einem Array mit 
  
    
      
        n
      
    
    {\displaystyle n}
  
 Elementen und Pivotelement 
  
    
      
        
          k
          
            i
          
        
      
    
    {\displaystyle k_{i}}
  
. Nach der Verarbeitung der Elemente mit Index 
  
    
      
        (
        1
        ,
        n
        )
      
    
    {\displaystyle (1,n)}
  
, werden die zwei Untermengen 
  
    
      
        (
        1
        ,
        
          k
          
            1
          
        
        −
        1
        )
      
    
    {\displaystyle (1,k_{1}-1)}
  
 und 
  
    
      
        (
        
          k
          
            1
          
        
        +
        1
        ,
        n
        )
      
    
    {\displaystyle (k_{1}+1,n)}
  
 gebildet und das Pivotelement an der Stelle 
  
    
      
        
          k
          
            1
          
        
      
    
    {\displaystyle k_{1}}
  
 platziert. Danach wird jede davon in zwei neue Untermengen aufgeteilt und weiter partitioniert.
Overview of the flowType/RchyOptimyx pipeline for identification of correlates of protection against HIV: First, tens of thousands of cell populations are identified by combining one-dimensional partitions (panel one). The cell populations are then analyzed using a statistical test (and bonferroni's method for multiple testing correction) to identify those correlated with the survival information. The third panel shows a complete gating hierarchy describing all possible strategies for gating that cell population. This graph can be mined to identify the "best" gating strategy (i.e., the one in which the most important markers appear earlier). These hierarchies for all selected phenotypes are demonstrated in panel 4. In panel 5, these hierarchies are merged into a single graph that summarized the entire dataset and demonstrates the trade-off between the number of markers involved in each phenotype and the significance of the correlation with the clinical outcome (e.g., as measured by the Kaplan–Meier estimator in panel 6). Figure reproduced in part from[53] and.[54]
English: Overview of a pipeline for detecting correlates of protection against HIV in flow cytometry data.