Description of fast matrix multiplication algorithm: ⟨7×20×32:2872⟩

Algorithm type

X7⁢Y16⁢Z7+8⁢X7⁢Y12⁢Z7+6⁢X4⁢Y16⁢Z4+7⁢X7⁢Y8⁢Z7+6⁢X4⁢Y12⁢Z4+2⁢X⁢Y15⁢Z+10⁢X4⁢Y8⁢Z4+2⁢X4⁢Y8⁢Z3+2⁢X3⁢Y8⁢Z4+48⁢X4⁢Y6⁢Z4+2⁢X3⁢Y8⁢Z3+10⁢X2⁢Y10⁢Z2+8⁢X⁢Y12⁢Z+16⁢X4⁢Y6⁢Z3+16⁢X3⁢Y6⁢Z4+2⁢X2⁢Y10⁢Z+2⁢X⁢Y10⁢Z2+50⁢X4⁢Y4⁢Z4+16⁢X3⁢Y6⁢Z3+112⁢X2⁢Y8⁢Z2+11⁢X⁢Y10⁢Z+14⁢X4⁢Y4⁢Z3+14⁢X3⁢Y4⁢Z4+8⁢X2⁢Y8⁢Z+10⁢X⁢Y9⁢Z+8⁢X⁢Y8⁢Z2+14⁢X3⁢Y4⁢Z3+122⁢X2⁢Y6⁢Z2+44⁢X⁢Y8⁢Z+3⁢X3⁢Y5⁢Z+10⁢X2⁢Y6⁢Z+10⁢X⁢Y6⁢Z2+3⁢X⁢Y5⁢Z3+12⁢X3⁢Y4⁢Z+X2⁢Y5⁢Z+127⁢X2⁢Y4⁢Z2+65⁢X⁢Y6⁢Z+X⁢Y5⁢Z2+12⁢X⁢Y4⁢Z3+15⁢X3⁢Y3⁢Z+17⁢X2⁢Y4⁢Z+232⁢X2⁢Y3⁢Z2+3⁢X⁢Y5⁢Z+17⁢X⁢Y4⁢Z2+15⁢X⁢Y3⁢Z3+15⁢X3⁢Y2⁢Z+29⁢X2⁢Y3⁢Z+389⁢X2⁢Y2⁢Z2+284⁢X⁢Y4⁢Z+29⁢X⁢Y3⁢Z2+15⁢X⁢Y2⁢Z3+27⁢X3⁢Y⁢Z+44⁢X2⁢Y2⁢Z+257⁢X⁢Y3⁢Z+44⁢X⁢Y2⁢Z2+27⁢X⁢Y⁢Z3+9⁢X2⁢Y⁢Z+265⁢X⁢Y2⁢Z+9⁢X⁢Y⁢Z2+315⁢X⁢Y⁢ZX7Y16Z78X7Y12Z76X4Y16Z47X7Y8Z76X4Y12Z42XY15Z10X4Y8Z42X4Y8Z32X3Y8Z448X4Y6Z42X3Y8Z310X2Y10Z28XY12Z16X4Y6Z316X3Y6Z42X2Y10Z2XY10Z250X4Y4Z416X3Y6Z3112X2Y8Z211XY10Z14X4Y4Z314X3Y4Z48X2Y8Z10XY9Z8XY8Z214X3Y4Z3122X2Y6Z244XY8Z3X3Y5Z10X2Y6Z10XY6Z23XY5Z312X3Y4ZX2Y5Z127X2Y4Z265XY6ZXY5Z212XY4Z315X3Y3Z17X2Y4Z232X2Y3Z23XY5Z17XY4Z215XY3Z315X3Y2Z29X2Y3Z389X2Y2Z2284XY4Z29XY3Z215XY2Z327X3YZ44X2Y2Z257XY3Z44XY2Z227XYZ39X2YZ265XY2Z9XYZ2315XYZX^7*Y^16*Z^7+8*X^7*Y^12*Z^7+6*X^4*Y^16*Z^4+7*X^7*Y^8*Z^7+6*X^4*Y^12*Z^4+2*X*Y^15*Z+10*X^4*Y^8*Z^4+2*X^4*Y^8*Z^3+2*X^3*Y^8*Z^4+48*X^4*Y^6*Z^4+2*X^3*Y^8*Z^3+10*X^2*Y^10*Z^2+8*X*Y^12*Z+16*X^4*Y^6*Z^3+16*X^3*Y^6*Z^4+2*X^2*Y^10*Z+2*X*Y^10*Z^2+50*X^4*Y^4*Z^4+16*X^3*Y^6*Z^3+112*X^2*Y^8*Z^2+11*X*Y^10*Z+14*X^4*Y^4*Z^3+14*X^3*Y^4*Z^4+8*X^2*Y^8*Z+10*X*Y^9*Z+8*X*Y^8*Z^2+14*X^3*Y^4*Z^3+122*X^2*Y^6*Z^2+44*X*Y^8*Z+3*X^3*Y^5*Z+10*X^2*Y^6*Z+10*X*Y^6*Z^2+3*X*Y^5*Z^3+12*X^3*Y^4*Z+X^2*Y^5*Z+127*X^2*Y^4*Z^2+65*X*Y^6*Z+X*Y^5*Z^2+12*X*Y^4*Z^3+15*X^3*Y^3*Z+17*X^2*Y^4*Z+232*X^2*Y^3*Z^2+3*X*Y^5*Z+17*X*Y^4*Z^2+15*X*Y^3*Z^3+15*X^3*Y^2*Z+29*X^2*Y^3*Z+389*X^2*Y^2*Z^2+284*X*Y^4*Z+29*X*Y^3*Z^2+15*X*Y^2*Z^3+27*X^3*Y*Z+44*X^2*Y^2*Z+257*X*Y^3*Z+44*X*Y^2*Z^2+27*X*Y*Z^3+9*X^2*Y*Z+265*X*Y^2*Z+9*X*Y*Z^2+315*X*Y*Z

Algorithm definition

The algorithm ⟨7×20×32:2872⟩ could be constructed using the following decomposition:

⟨7×20×32:2872⟩ = ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨3×4×4:38⟩ + ⟨4×4×4:49⟩ + ⟨3×4×4:38⟩.

This decomposition is defined by the following equality:

Trace⁡Mul⁡A_1_1A_1_2A_1_3A_1_4A_1_5A_1_6A_1_7A_1_8A_1_9A_1_10A_1_11A_1_12A_1_13A_1_14A_1_15A_1_16A_1_17A_1_18A_1_19A_1_20A_2_1A_2_2A_2_3A_2_4A_2_5A_2_6A_2_7A_2_8A_2_9A_2_10A_2_11A_2_12A_2_13A_2_14A_2_15A_2_16A_2_17A_2_18A_2_19A_2_20A_3_1A_3_2A_3_3A_3_4A_3_5A_3_6A_3_7A_3_8A_3_9A_3_10A_3_11A_3_12A_3_13A_3_14A_3_15A_3_16A_3_17A_3_18A_3_19A_3_20A_4_1A_4_2A_4_3A_4_4A_4_5A_4_6A_4_7A_4_8A_4_9A_4_10A_4_11A_4_12A_4_13A_4_14A_4_15A_4_16A_4_17A_4_18A_4_19A_4_20A_5_1A_5_2A_5_3A_5_4A_5_5A_5_6A_5_7A_5_8A_5_9A_5_10A_5_11A_5_12A_5_13A_5_14A_5_15A_5_16A_5_17A_5_18A_5_19A_5_20A_6_1A_6_2A_6_3A_6_4A_6_5A_6_6A_6_7A_6_8A_6_9A_6_10A_6_11A_6_12A_6_13A_6_14A_6_15A_6_16A_6_17A_6_18A_6_19A_6_20A_7_1A_7_2A_7_3A_7_4A_7_5A_7_6A_7_7A_7_8A_7_9A_7_10A_7_11A_7_12A_7_13A_7_14A_7_15A_7_16A_7_17A_7_18A_7_19A_7_20B_1_1B_1_2B_1_3B_1_4B_1_5B_1_6B_1_7B_1_8B_1_9B_1_10B_1_11B_1_12B_1_13B_1_14B_1_15B_1_16B_1_17B_1_18B_1_19B_1_20B_1_21B_1_22B_1_23B_1_24B_1_25B_1_26B_1_27B_1_28B_1_29B_1_30B_1_31B_1_32B_2_1B_2_2B_2_3B_2_4B_2_5B_2_6B_2_7B_2_8B_2_9B_2_10B_2_11B_2_12B_2_13B_2_14B_2_15B_2_16B_2_17B_2_18B_2_19B_2_20B_2_21B_2_22B_2_23B_2_24B_2_25B_2_26B_2_27B_2_28B_2_29B_2_30B_2_31B_2_32B_3_1B_3_2B_3_3B_3_4B_3_5B_3_6B_3_7B_3_8B_3_9B_3_10B_3_11B_3_12B_3_13B_3_14B_3_15B_3_16B_3_17B_3_18B_3_19B_3_20B_3_21B_3_22B_3_23B_3_24B_3_25B_3_26B_3_27B_3_28B_3_29B_3_30B_3_31B_3_32B_4_1B_4_2B_4_3B_4_4B_4_5B_4_6B_4_7B_4_8B_4_9B_4_10B_4_11B_4_12B_4_13B_4_14B_4_15B_4_16B_4_17B_4_18B_4_19B_4_20B_4_21B_4_22B_4_23B_4_24B_4_25B_4_26B_4_27B_4_28B_4_29B_4_30B_4_31B_4_32B_5_1B_5_2B_5_3B_5_4B_5_5B_5_6B_5_7B_5_8B_5_9B_5_10B_5_11B_5_12B_5_13B_5_14B_5_15B_5_16B_5_17B_5_18B_5_19B_5_20B_5_21B_5_22B_5_23B_5_24B_5_25B_5_26B_5_27B_5_28B_5_29B_5_30B_5_31B_5_32B_6_1B_6_2B_6_3B_6_4B_6_5B_6_6B_6_7B_6_8B_6_9B_6_10B_6_11B_6_12B_6_13B_6_14B_6_15B_6_16B_6_17B_6_18B_6_19B_6_20B_6_21B_6_22B_6_23B_6_24B_6_25B_6_26B_6_27B_6_28B_6_29B_6_30B_6_31B_6_32B_7_1B_7_2B_7_3B_7_4B_7_5B_7_6B_7_7B_7_8B_7_9B_7_10B_7_11B_7_12B_7_13B_7_14B_7_15B_7_16B_7_17B_7_18B_7_19B_7_20B_7_21B_7_22B_7_23B_7_24B_7_25B_7_26B_7_27B_7_28B_7_29B_7_30B_7_31B_7_32B_8_1B_8_2B_8_3B_8_4B_8_5B_8_6B_8_7B_8_8B_8_9B_8_10B_8_11B_8_12B_8_13B_8_14B_8_15B_8_16B_8_17B_8_18B_8_19B_8_20B_8_21B_8_22B_8_23B_8_24B_8_25B_8_26B_8_27B_8_28B_8_29B_8_30B_8_31B_8_32B_9_1B_9_2B_9_3B_9_4B_9_5B_9_6B_9_7B_9_8B_9_9B_9_10B_9_11B_9_12B_9_13B_9_14B_9_15B_9_16B_9_17B_9_18B_9_19B_9_20B_9_21B_9_22B_9_23B_9_24B_9_25B_9_26B_9_27B_9_28B_9_29B_9_30B_9_31B_9_32B_10_1B_10_2B_10_3B_10_4B_10_5B_10_6B_10_7B_10_8B_10_9B_10_10B_10_11B_10_12B_10_13B_10_14B_10_15B_10_16B_10_17B_10_18B_10_19B_10_20B_10_21B_10_22B_10_23B_10_24B_10_25B_10_26B_10_27B_10_28B_10_29B_10_30B_10_31B_10_32B_11_1B_11_2B_11_3B_11_4B_11_5B_11_6B_11_7B_11_8B_11_9B_11_10B_11_11B_11_12B_11_13B_11_14B_11_15B_11_16B_11_17B_11_18B_11_19B_11_20B_11_21B_11_22B_11_23B_11_24B_11_25B_11_26B_11_27B_11_28B_11_29B_11_30B_11_31B_11_32B_12_1B_12_2B_12_3B_12_4B_12_5B_12_6B_12_7B_12_8B_12_9B_12_10B_12_11B_12_12B_12_13B_12_14B_12_15B_12_16B_12_17B_12_18B_12_19B_12_20B_12_21B_12_22B_12_23B_12_24B_12_25B_12_26B_12_27B_12_28B_12_29B_12_30B_12_31B_12_32B_13_1B_13_2B_13_3B_13_4B_13_5B_13_6B_13_7B_13_8B_13_9B_13_10B_13_11B_13_12B_13_13B_13_14B_13_15B_13_16B_13_17B_13_18B_13_19B_13_20B_13_21B_13_22B_13_23B_13_24B_13_25B_13_26B_13_27B_13_28B_13_29B_13_30B_13_31B_13_32B_14_1B_14_2B_14_3B_14_4B_14_5B_14_6B_14_7B_14_8B_14_9B_14_10B_14_11B_14_12B_14_13B_14_14B_14_15B_14_16B_14_17B_14_18B_14_19B_14_20B_14_21B_14_22B_14_23B_14_24B_14_25B_14_26B_14_27B_14_28B_14_29B_14_30B_14_31B_14_32B_15_1B_15_2B_15_3B_15_4B_15_5B_15_6B_15_7B_15_8B_15_9B_15_10B_15_11B_15_12B_15_13B_15_14B_15_15B_15_16B_15_17B_15_18B_15_19B_15_20B_15_21B_15_22B_15_23B_15_24B_15_25B_15_26B_15_27B_15_28B_15_29B_15_30B_15_31B_15_32B_16_1B_16_2B_16_3B_16_4B_16_5B_16_6B_16_7B_16_8B_16_9B_16_10B_16_11B_16_12B_16_13B_16_14B_16_15B_16_16B_16_17B_16_18B_16_19B_16_20B_16_21B_16_22B_16_23B_16_24B_16_25B_16_26B_16_27B_16_28B_16_29B_16_30B_16_31B_16_32B_17_1B_17_2B_17_3B_17_4B_17_5B_17_6B_17_7B_17_8B_17_9B_17_10B_17_11B_17_12B_17_13B_17_14B_17_15B_17_16B_17_17B_17_18B_17_19B_17_20B_17_21B_17_22B_17_23B_17_24B_17_25B_17_26B_17_27B_17_28B_17_29B_17_30B_17_31B_17_32B_18_1B_18_2B_18_3B_18_4B_18_5B_18_6B_18_7B_18_8B_18_9B_18_10B_18_11B_18_12B_18_13B_18_14B_18_15B_18_16B_18_17B_18_18B_18_19B_18_20B_18_21B_18_22B_18_23B_18_24B_18_25B_18_26B_18_27B_18_28B_18_29B_18_30B_18_31B_18_32B_19_1B_19_2B_19_3B_19_4B_19_5B_19_6B_19_7B_19_8B_19_9B_19_10B_19_11B_19_12B_19_13B_19_14B_19_15B_19_16B_19_17B_19_18B_19_19B_19_20B_19_21B_19_22B_19_23B_19_24B_19_25B_19_26B_19_27B_19_28B_19_29B_19_30B_19_31B_19_32B_20_1B_20_2B_20_3B_20_4B_20_5B_20_6B_20_7B_20_8B_20_9B_20_10B_20_11B_20_12B_20_13B_20_14B_20_15B_20_16B_20_17B_20_18B_20_19B_20_20B_20_21B_20_22B_20_23B_20_24B_20_25B_20_26B_20_27B_20_28B_20_29B_20_30B_20_31B_20_32C_1_1C_1_2C_1_3C_1_4C_1_5C_1_6C_1_7C_2_1C_2_2C_2_3C_2_4C_2_5C_2_6C_2_7C_3_1C_3_2C_3_3C_3_4C_3_5C_3_6C_3_7C_4_1C_4_2C_4_3C_4_4C_4_5C_4_6C_4_7C_5_1C_5_2C_5_3C_5_4C_5_5C_5_6C_5_7C_6_1C_6_2C_6_3C_6_4C_6_5C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