Autoluna 1:1

==Dramatis Personae==
Ferda	Chorus
Emily	Dog Owner
==Act 1: Scene 1==
JAPAN
FERDA: Silky Milky loses her cocker spaniel Montenegro. A kind cocker spaniel appears and helps her find her.
EMILY: I am knocking on Gady’s door. I am looking for my dog. Is she at your house? Is she thirsty? Does Periwinkle know where she is? Yes? I will ask him! Thank you. I will feel stable when I find her.
 Verse 1
 dms
 I love you
 smddd
 I love you, Gady
 dms
 I love you forever
 smddd
 I love you forever and a day
 
 Verse 2
 
 dms
 I love you, Gadina
 smddd
 I love you Gadina and a half
 dms
 I love periwinkles
 smddd
 I love feeding them.
 
 Solo
 
 rrr
 Put put po
 mm
 Go go go
 rrr
 I love humans
 mm
 I love you too
 
 Chorus
 
 dms
 Lovely Gady
 smr
 You know him
 dms
 You know her too
 smr
 I want him to be all right
==Secondary Text 1==
By Lucian Green and Andrea Lou
Act 1: Scene 1 of Autoluna is about the theme of stability. 
There was a chamber musician who tested the stability of objects. The method is to examine the facial expression of one of her students by testing whether he was smiling equally on both sides of the face. To do this she first measured the horizontal distance from the centre of the student’s lips to the point below the end of his lips as he smiled, and then she measured the vertical distance from the point below the end of his lips to the end of his lips. If these two measurements were the same on both sides, this means he was smiling stably. Therefore, he regards himself smiling as a sign indicating that he was professional, and thus honest. In this way, if there were a set of scales with weights at the heights of each side of the mouth, we can say that it is be stable if the man was smiling equally on both sides of his face.
Another chamber musician worked out the density of a set of thoughts from the way they made sense together. This is done by calculating the number of thoughts at a point in time. At the same time, the number of branches from the main thought should also be counted before finishing the calculation. In addition, two of the thoughts connected to the main thought are supposed to have a rhizomatic (branch-like) connection or connection between them that shows the argument structure. Only after these are made clear can she calculated the number of thoughts at a point in time as mentioned above. As a result, if the outcome of calculation was the same as the number of thoughts required, the system could be considered stable. In this way, the density of a set of thoughts has been calculated to equal the number of thoughts at a point in time.
A chamber violinist argued that a function should be catered for, because he thought enough food should be ordered for the delegates. Furthermore, the food should be stably distributed on the plate and the table and chairs should be stable during the meal. Then, he said that if the amount of the food ordered was equal to that needed, the system could be stable. In this way, he held that a function should be catered for because enough food should be ordered for the delegates.
Besides, on the topic of stability a chamber musician said that a table should be properly built by calculating that the table was stable. The method was like this: testing that there was a cube made up of the four legs underneath the table, measuring down the length of each edge of the cube, and then testing that each edge had the same length. He pointed out that the reason why the table was stable was that its four legs were sturdy. In this way, he noted that because a table was stable it should be properly built.
Finally, in attaining stability, a chamber flutist was building the floor of a house by fitting the floorboards to the floor. This process entails solving the puzzle that how the floorboards should cover the floor, and his solution was to make sure that the total length of each row of floorboards equals the length of that part of the floor. Consequently, when, this very standard is met (and it was necessary to be met), then the system could be seen as stable. In this way, he managed to stably build the floor of a house by fitting the floorboards to the floor.
==Secondary Text 2==
By Lucian Green and Bradley Hunter
A chamber musician said he wanted to find a property of a packet of biscuits. He said he would do this by finding the surface area of a number of biscuits. He measured the width (X), the depth (Y), and the height (Z) of each biscuit. Surface area is found by multiplying the lengths of the sides, which are at right angles to each other. For example, the number of square centimetres in a square with width and height 2 cm, is two groups of two = 4 cm2. So, the total surface area is top area + bottom area + left area + right area + front area + back area = 2 x (top area + left area + front area) = 2 x ((X x Y) + (Y x Z) + (X x Z). For example, given X = 4 cm, Y = 2 cm and Z = 1 cm, the surface area = 2 x ((4 x 2) + (2 x 1) + (4 x 1) = 2 x (8 + 2 + 4) = 2 x (14) = 28 cm2. Then, he said that when the left hand side and the right hand side of the surface area formula equal each other, then the system is stable. In this way, he found the property of a packet of biscuits, which was the surface area of a number of biscuits.
A chamber violinist said he wanted to calculate the particular way a thought was thought of. He said he would do this by finding the rule for an example. He took the example of putting a shoe on a baby’s foot, which was part of dressing her. He said that he would decide to dress the baby before putting the shoe on her foot. He said that when it was true that a rule had been found for an example and it was true that an example had been found, then the system was stable. In this way, he calculated the particular way a thought was thought of by finding the rule for an example.
Another chamber musician calculated a way of working in a storage bay. She did this by covering up the storage bay so that there were no gaps. She did this by measuring the width and height of the opening of the storage bay. Then, she cut out a plastic rectangle with this width and height, and taped it to the opening of the storage bay. She said that when it was true that he had covered the storage bay and it was true that it had been necessary, then the system was stable. In this way, she calculated a way of working in the storage bay by covering it up.
Also, a chamber flutist calculated a way of navigating his room. He did this by computing a map of the parts of his room. Firstly, he wrote down a list of items in his room. Then, he found each of the items in his list. He said that when it was true that he had made a map of his room and it was true that it had been necessary, then the system was stable. In this way, he calculated a way of navigating his room by computing a map of it.
Then, a chamber musician tested that he spent his day doing each activity for the right amount of time. He did this by measuring the amount of time he lay in his bed, which was determined by the interval of time that he was in contact with the bed. He calculated this by testing whether the bed’s maximum height was equal to his minimum height, when he lay on it. Then, he said that when it was true that he spent the right amount of time in bed and it was true that it was necessary to do this, then the system was stable. In this way, he tested that he spent part of his day lying in his bed for the right amount of time.
==Secondary Text 3==
A chamber flutist tested that she had finished her meal. She did this by testing that there was no food on her plate. She did this by iteratively checking that the first square in the first row was empty, then that the second square in the first row was empty, until all the squares in the row had been tested, then the rest of the rows had been tested as well. Then, she notified the government that she approved of the meal she had eaten. Then, she said that when it was true that she had finished her meal and that it was true that it was necessary then the system was stable.
Also, a chamber musician tested a property of a vehicle. He did this by testing that both back wheels of a tricycle were stable. He did this by computing that the two back wheels were the ones at either end of the axle, which was perpendicular to the bar connected to the front wheel. Then, he tested the radius of each of the back wheels were the same, by measuring the distance from the centre of each wheel to it’s edge. When the wheels were the same size, the tricycle did not lean to one side, and was stable. So, when the wheels were stable, the vehicle could travel along the first part of the path, then the next, and the next, and so on. In this way, he tested a property of a vehicle, which was that both back wheels of a tricycle were stable.
In addition, another chamber musician computed how to relax his friend. He did this by massaging his friend’s back. He did this by first tickling the left hand side of his friend’s back. Then he tickled it’s right hand side. When he had tickled both the left and right sides of his friend’s back, then the system was stable. In this way, he relaxed his friend by massaging his back.
Also, a chamber flutist computed how to select an actor for a role. He selected an actor by testing that he looked like the character. He did this by finding someone who would stay sane as the character. Then, he selected an actor who could for example, act as a “money aborigine”, or someone who could easily make money by acting positively. So, when he selected a good actor who could also make money, then the system was stable. In this way, he computed how to select an actor for a role by testing that he looked like the character.
Also, a chamber musician calculated how to maintain a woman’s beauty. He did this by calculating how to brush her hair. He did this by testing that the brush’s bristles, or the comb’s teeth were straight. Then, he inserted the brushing implement at the top of a lock of her hair, brushed down, then removed the brushing implement. So, when the woman’s hair was brushed and it was necessary to do so, then the system was stable. In this way, he calculated how to maintain a woman’s beauty by brushing her hair.
==Secondary Text 4==
A chamber violinist tested that the library was functioning correctly. He tested that all the borrowed items had been returned. He did this by testing that there were no borrowed items that had not been returned. This assumed there were no returned items that had not been borrowed. So, when the set of borrowed books was the same as the set of returned books, then the system was stable. In this way, he tested that the library was functioning correctly by testing that all the borrowed items had been returned.
Also, a chamber musician tested that rations had been handled correctly. He did this by testing that the rations for a particular day had been eaten. He did this by testing whether each box of food for that day had been eaten. He did this by testing whether there was any food in any of the three-dimensional cubes in each box. So, when he tested that the rations for that day had been eaten, and that they had been necessary to eat, then the system was stable. In this way he tested that rations had been handled correctly by testing that the rations for that day had been eaten.
Another chamber violinist tested that a traveller could follow instructions. He did this by instructing a visitor about how to find shelter. For example, he said the visitor should walk north 150 metres to the town house, turn west and walk to the next land mark, and so on. He said to test which of the paths to the goal was the shortest, then choose it. So, when he followed the instructions to reach the goal and this was necessary, then the system was stable. In this way, he tested that a traveller could follow instructions about how to find shelter.
Also, another chamber musician tested that a particular man would be safe. He did this by testing that he jumped onto clear ground. He did this by testing that there was a large enough space to jump onto. This large enough space should have been vertically below him. So, when the man jumped onto clear ground and this was necessary, then the system was stable. In this way, he tested that the man would be safe by testing that he jumped onto clear ground.
Also, a chamber flutist described how a particular person helped a lady. He said he did this by helping her go to a shelter on his path. First, the man plotted a path past the shelter. Then, when he reached a twenty metre radius of the shelter, he accompanied her to it’s door. So, when he helped her reach a shelter on his path, and this was necessary, then the system was stable. In this way, he described how the man helped a lady by helping her go to a shelter on his path.
==Secondary Text 5==
A chamber musician described a woman who made sure that her house was well built. He said that she made sure that there were no gaps in her house. She did this by checking that a path touching the roof or walls connected each building shape to a point at the bottom of one of the walls. Also, each building shape should touch another building shape at enough faces so that there are no gaps. So, when she made sure that there were no gaps in the house and this was necessary, then the system was stable. In this way, she made sure that her house was well built by making sure that there were no gaps in it.
A chamber piccolo player said a man handled a slice of apple. He did this by holding it upright. He did this by holding it in the middle. Also, he held it so that it was horizontal when bitten. So, when he held the slice of apple upright, and it was necessary, the system was stable. In this way, he handled a slice of apple by holding it upright.
Another chamber musician told the story of a woman who tested that a group of cyclists were protected at night. She did this by testing that they all wore woolly jumpers. She did this by making sure that their sleeves met their wrists. Also, she tested that they wore gloves meeting their jumpers. So, when they all wore woolly jumpers, and it was necessary, then the system was stable. In this way, she tested that a group of cyclists were protected at night because they all wore woolly jumpers.
A chamber clarinet player recanted the tale of a man who made sure that his house was lively. He did this by testing that the temperature was uniform throughout the house. He did this by first measuring the temperature in each of the rooms. Then, he tested that all of the temperatures in the house were the same. So, when he tested that the temperature was uniform throughout the house and it was necessary, then the system was stable. In this way, he made sure that his house was lively by testing that the temperature was uniform throughout the house.
A chamber musician described a woman who tested that her cat had been fed by her neighbour. She did this by observing that the can contained a certain amount of food. It should have contained a fraction less food than the day before. This fraction was found by dividing how much food was eaten in a week by the number of days in a week. So, when she observed that the can contained a certain amount of food and this was necessary, then the system was stable. In this way, she tested that her cat had been fed by her neighbour by observing that the can contained a certain amount of food.