KH0323/UR087 - Colored Pendant Sums
Drawings:
Sum NetGraph - Click on image to view larger
 |
Sum Map - Click on image to view larger
 |
Sum Overlay: - Click on Image to View Large. Right-click and Save Image for Slide Presentations
Right Handed Sums with Figure-8-Knots: # Sums = 24, Max # Summands = 7, (Min, Mean, Max) Sum Values = (11, 14, 22)
Click on Image to View Larger
Left Handed Sums with Figure-8-Knots: # Sums = 31, Max # Summands = 10, (Min, Mean, Max) Sum Values = (11, 15, 26)
Click on Image to View Larger
Right Handed Sum Detail: - Click on column name to sort
| # | Color | Sum Schema | Sum Cord | Sum Cord Value | # Summands | Summands |
|---|---|---|---|---|---|---|
| 1 |  | g2p1 : 15AB | 15 | 3 | ∞g6p1: 13AB∞ + g7p1: 1AB + g7p2: 1AB❽ | |
| 2 |  | g3p3 : 11AB | 11 | 4 | ∞g24p5: 7AB + g24p6: 2AB + g31p1: 1AB + g31p3: 1AB❽ | |
| 3 |  | g4p1 : 21AB | 21 | 3 | ∞g17p4: 13AB∞ + g17p5: 1AB + ∞g17p6: 7AB | |
| 4 |  | g6p1 : 13AB | 13 | 3 | ❽g7p1: 1AB + g7p2: 1AB + g7p3: 11AB❽ | |
| 5 |  | g7p3 : 11AB | 11 | 4 | ∞g24p5: 7AB + g24p6: 2AB + g31p1: 1AB + g31p3: 1AB❽ | |
| 6 |  | g9p4 : 13AB | 13 | 3 | ❽g13p2: 1AB + g13p3: 1AB + g13p4: 11AB❽ | |
| 7 |  | g10p1 : 20W | 20 | 7 | ❽g33p3: 1W + g33p4: 6W + g33p5: 2W + g33p6: 1W + g37p1: 1W + g37p3: 1W + ∞g37p4: 8W∞ | |
| 8 |  | g11p4 : 11YB | 11 | 3 | ❽g42p1: 1YB + g42p2: 1YB + g42p4: 9YB∞ | |
| 9 |  | g12p1 : 16AB | 16 | 3 | ❽g44p1: 1AB + g44p2: 3AB + g44p4: 12AB∞ | |
| 10 |  | g13p4 : 11AB | 11 | 4 | ∞g24p5: 7AB + g24p6: 2AB + g31p1: 1AB + g31p3: 1AB❽ | |
| 11 |  | g14p1 : 22YB | 22 | 5 | ∞g50p5: 3YB + g52p19: 1YB + g52p20: 3YB + g52p21: 1YB + ∞g52p22: 14YB | |
| 12 |  | g15p4 : 11YB | 11 | 3 | ❽g42p1: 1YB + g42p2: 1YB + g42p4: 9YB∞ | |
| 13 |  | g17p4 : 13AB | 13 | 3 | ❽g39p3: 1AB + g39p4: 11AB + g39p5: 1AB❽ | |
| 14 |  | g19p4 : 11RB | 11 | 3 | g43p6: 2RB∞ + g48p1: 1RB + g48p2: 8RB❽ | |
| 15 |  | g21p4 : 11YB | 11 | 3 | ❽g42p1: 1YB + g42p2: 1YB + g42p4: 9YB∞ | |
| 16 |  | g24p4 : 13AB | 13 | 3 | ❽g39p3: 1AB + g39p4: 11AB + g39p5: 1AB❽ | |
| 17 |  | g26p4 : 12RB | 12 | 3 | ❽g48p6: 1RB + g52p7: 1RB + ∞g52p8: 10RB | |
| 18 |  | g28p4 : 12YB | 12 | 3 | g42p4: 9YB∞ + g42p5: 1YB + ∞g42p6: 2YB∞ | |
| 19 |  | g31p4 : 20AB | 20 | 4 | ❽g54p16: 13AB + g54p18: 2AB + g56p13: 1AB + ∞g56p14: 4AB | |
| 20 |  | g32p4 : 11RB | 11 | 3 | g43p6: 2RB∞ + g48p1: 1RB + g48p2: 8RB❽ | |
| 21 |  | g32p10 : 11YB | 11 | 3 | ❽g42p1: 1YB + g42p2: 1YB + g42p4: 9YB∞ | |
| 22 |  | g35p4 : 11YB | 11 | 3 | ❽g42p1: 1YB + g42p2: 1YB + g42p4: 9YB∞ | |
| 23 |  | g40p4 : 11YB | 11 | 3 | ❽g42p1: 1YB + g42p2: 1YB + g42p4: 9YB∞ | |
| 24 |  | g52p22 : 14YB | 14 | 3 | ❽g54p19: 1YB + g54p21: 1YB + ∞g54p22: 12YB |
Left Handed Sum Detail: - Click on column name to sort
| # | Color | Sum Schema | Sum Cord | Sum Cord Value | # Summands | Summands |
|---|---|---|---|---|---|---|
| 1 |  | g6p1 : 13AB | 13 | 3 | ❽g3p1: 1AB + g3p2: 1AB + g3p3: 11AB❽ | |
| 2 |  | g9p4 : 13AB | 13 | 3 | ❽g3p1: 1AB + g3p2: 1AB + g3p3: 11AB❽ | |
| 3 |  | g11p4 : 11YB | 11 | 10 | ❽g1p4: 1YB + g1p5: 1YB + g1p6: 1YB + g8p1: 1YB + g8p4: 1YB + g8p5: 1YB + g8p6: 1YB + g11p1: 1YB + g11p2: 1YB + g11p3: 2YB❽ | |
| 4 |  | g12p1 : 16AB | 16 | 3 | ❽g9p3: 1AB + g9p4: 13AB + g9p5: 2AB∞ | |
| 5 |  | g14p1 : 22YB | 22 | 10 | ❽g8p1: 1YB + g8p4: 1YB + g8p5: 1YB + g8p6: 1YB + g11p1: 1YB + g11p2: 1YB + g11p3: 2YB + g11p4: 11YB + g11p5: 1YB + ∞g11p6: 2YB | |
| 6 |  | g15p4 : 11YB | 11 | 10 | ❽g1p4: 1YB + g1p5: 1YB + g1p6: 1YB + g8p1: 1YB + g8p4: 1YB + g8p5: 1YB + g8p6: 1YB + g11p1: 1YB + g11p2: 1YB + g11p3: 2YB❽ | |
| 7 |  | g17p4 : 13AB | 13 | 3 | ❽g3p1: 1AB + g3p2: 1AB + g3p3: 11AB❽ | |
| 8 |  | g21p4 : 11YB | 11 | 10 | ❽g1p4: 1YB + g1p5: 1YB + g1p6: 1YB + g8p1: 1YB + g8p4: 1YB + g8p5: 1YB + g8p6: 1YB + g11p1: 1YB + g11p2: 1YB + g11p3: 2YB❽ | |
| 9 |  | g24p4 : 13AB | 13 | 3 | ❽g3p1: 1AB + g3p2: 1AB + g3p3: 11AB❽ | |
| 10 |  | g28p4 : 12YB | 12 | 3 | ❽g1p1: 1YB + g1p2: 1YB + ∞g1p3: 10YB∞ | |
| 11 |  | g31p4 : 20AB | 20 | 4 | g9p5: 2AB∞ + g9p6: 1AB + g12p1: 16AB + g13p1: 1AB❽ | |
| 12 |  | g32p10 : 11YB | 11 | 5 | ❽g28p6: 1YB + g30p1: 1YB + g30p4: 5YB + g30p5: 2YB + g30p6: 2YB∞ | |
| 13 |  | g34p4 : 21RB | 21 | 8 | ❽g19p1: 1RB + g19p2: 3RB + g19p3: 1RB + g19p4: 11RB + g19p5: 1RB + g19p6: 1RB + g26p1: 1RB + ∞g26p2: 2RB∞ | |
| 14 |  | g35p4 : 11YB | 11 | 5 | ❽g28p6: 1YB + g30p1: 1YB + g30p4: 5YB + g30p5: 2YB + g30p6: 2YB∞ | |
| 15 |  | g38p4 : 22RB | 22 | 9 | ❽g19p1: 1RB + g19p2: 3RB + g19p3: 1RB + g19p4: 11RB + g19p5: 1RB + g19p6: 1RB + g26p1: 1RB + g26p2: 2RB + g26p3: 1RB❽ | |
| 16 |  | g39p4 : 11AB | 11 | 4 | ∞g24p5: 7AB + g24p6: 2AB + g31p1: 1AB + g31p3: 1AB❽ | |
| 17 |  | g40p4 : 11YB | 11 | 5 | ❽g28p6: 1YB + g30p1: 1YB + g30p4: 5YB + g30p5: 2YB + g30p6: 2YB∞ | |
| 18 |  | g43p4 : 22RB | 22 | 9 | ❽g19p1: 1RB + g19p2: 3RB + g19p3: 1RB + g19p4: 11RB + g19p5: 1RB + g19p6: 1RB + g26p1: 1RB + g26p2: 2RB + g26p3: 1RB❽ | |
| 19 |  | g45p4 : 12YB | 12 | 3 | ❽g1p1: 1YB + g1p2: 1YB + ∞g1p3: 10YB∞ | |
| 20 |  | g48p4 : 22RB | 22 | 9 | ❽g19p1: 1RB + g19p2: 3RB + g19p3: 1RB + g19p4: 11RB + g19p5: 1RB + g19p6: 1RB + g26p1: 1RB + g26p2: 2RB + g26p3: 1RB❽ | |
| 21 |  | g50p4 : 12YB | 12 | 3 | ❽g1p1: 1YB + g1p2: 1YB + ∞g1p3: 10YB∞ | |
| 22 |  | g52p10 : 23RB | 23 | 3 | ❽g34p1: 1RB + g34p2: 1RB + g34p4: 21RB❽ | |
| 23 |  | g52p22 : 14YB | 14 | 3 | ❽g11p2: 1YB + g11p3: 2YB + g11p4: 11YB❽ | |
| 24 |  | g54p8 : 12RB | 12 | 3 | ❽g48p6: 1RB + g52p7: 1RB + ∞g52p8: 10RB | |
| 25 |  | g54p10 : 25RB | 25 | 3 | ∞g48p3: 2RB + g48p4: 22RB + g48p5: 1RB❽ | |
| 26 |  | g54p16 : 13AB | 13 | 3 | ❽g3p1: 1AB + g3p2: 1AB + g3p3: 11AB❽ | |
| 27 |  | g54p22 : 12YB | 12 | 3 | ❽g1p1: 1YB + g1p2: 1YB + ∞g1p3: 10YB∞ | |
| 28 |  | g56p8 : 13RB | 13 | 3 | ❽g19p3: 1RB + g19p4: 11RB + g19p5: 1RB❽ | |
| 29 |  | g56p10 : 26RB | 26 | 3 | g38p3: 2RB + g38p4: 22RB + g38p5: 2RB | |
| 30 |  | g56p16 : 11AB | 11 | 4 | ∞g24p5: 7AB + g24p6: 2AB + g31p1: 1AB + g31p3: 1AB❽ | |
| 31 |  | g56p22 : 15YB | 15 | 3 | ∞g28p2: 2YB∞ + g28p3: 1YB + ∞g28p4: 12YB∞ |
Khipu Notes:
This khipu is part of a set (KH0323, KH0324, KH0325, KH0326, KH0327, KH0328) that were analyzed by Manual Medrano in his article Toward the Decipherment of a Set of Mid-Colonial Khipus from the Santa Valley, Coastal Peru.
1. Top cords. Top cords are fastened through the pendant attachments (diagram on field notes). The doubled end of the top cord is passed through the half-hitches of the pendants; the free end of the top cord is then passed through its doubled end. In the final configuration, the doubled end of the top cord may be pointing towards the left (dbld end went through from L to R) or right (dbld end went through from R to L). These are designated, respectively, R and L, the R to be distinguished from the R meaning recto.
2. Markers. Markers on this khipu are short lengths of cotton cord, same construction as pendants, attached the same way as pendants, but pointing upwards in the same direction as the top cords.
1. Top cords. Top cords are fastened through the pendant attachments (diagram on field notes). The doubled end of the top cord is passed through the half-hitches of the pendants; the free end of the top cord is then passed through its doubled end. In the final configuration, the doubled end of the top cord may be pointing towards the left (dbld end went through from L to R) or right (dbld end went through from R to L). These are designated, respectively, R and L, the R to be distinguished from the R meaning recto.
2. Markers. Markers on this khipu are short lengths of cotton cord, same construction as pendants, attached the same way as pendants, but pointing upwards in the same direction as the top cords.