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You are at the section Fun With Math-Superpowerition: Inventing a Super Power Operation

Decimal a > 1 ✱ Decimal b > 1

Now let's let a be a decimal number between 1 and 2 and b be a decimal value between 1 and 2 using steps of 0.25.

Let's try out some variables for a using the formula a ^ (a ^ (b - 1)).

1.00 ✱ 1.00 = 1.00 ^ (1.00 ^ (1.00 - 1)) = 1.00 ^ (1.00 ^ (0.00)) = 1.00 ^ 1.00 = 1.00
1.25 ✱ 1.00 = 1.25 ^ (1.25 ^ (1.00 - 1)) = 1.25 ^ (1.25 ^ (0.00)) = 1.25 ^ 1.00 = 1.25
1.50 ✱ 1.00 = 1.50 ^ (1.50 ^ (1.00 - 1)) = 1.50 ^ (1.50 ^ (0.00)) = 1.50 ^ 1.00 = 1.50
1.75 ✱ 1.00 = 1.75 ^ (1.75 ^ (1.00 - 1)) = 1.75 ^ (1.75 ^ (0.00)) = 1.75 ^ 1.00 = 1.75
2.00 ✱ 1.00 = 2.00 ^ (2.00 ^ (1.00 - 1)) = 2.00 ^ (2.00 ^ (0.00)) = 2.00 ^ 1.00 = 2.00
1.00 ✱ 1.25 = 1.00 ^ (1.00 ^ (1.25 - 1)) = 1.00 ^ (1.00 ^ (0.25)) = 1.00 ^ 1.00 = 1.00
1.25 ✱ 1.25 = 1.25 ^ (1.25 ^ (1.25 - 1)) = 1.25 ^ (1.25 ^ (0.25)) ≈ 1.25 ^ 1.0573712 ≈ 1.2661053
1.50 ✱ 1.25 = 1.50 ^ (1.50 ^ (1.25 - 1)) = 1.50 ^ (1.50 ^ (0.25)) ≈ 1.50 ^ 1.1066819 ≈ 1.5663074
1.75 ✱ 1.25 = 1.75 ^ (1.75 ^ (1.25 - 1)) = 1.75 ^ (1.75 ^ (0.25)) ≈ 1.75 ^ 1.1501633 ≈ 1.9034148
2.00 ✱ 1.25 = 2.00 ^ (2.00 ^ (1.25 - 1)) = 2.00 ^ (2.00 ^ (0.25)) ≈ 2.00 ^ 1.1892071 ≈ 2.2802738
1.00 ✱ 1.50 = 1.00 ^ (1.00 ^ (1.50 - 1)) = 1.00 ^ (1.00 ^ (0.50)) = 1.00 ^ 1.00 = 1.00
1.25 ✱ 1.50 = 1.25 ^ (1.25 ^ (1.50 - 1)) = 1.25 ^ (1.25 ^ (0.50)) ≈ 1.25 ^ 1.1180339 ≈ 1.2833605
1.50 ✱ 1.50 = 1.50 ^ (1.50 ^ (1.50 - 1)) = 1.50 ^ (1.50 ^ (0.50)) ≈ 1.50 ^ 1.2247448 ≈ 1.6431108
1.75 ✱ 1.50 = 1.75 ^ (1.75 ^ (1.50 - 1)) = 1.75 ^ (1.75 ^ (0.50)) ≈ 1.75 ^ 1.3228756 ≈ 2.0965687
2.00 ✱ 1.50 = 2.00 ^ (2.00 ^ (1.50 - 1)) = 2.00 ^ (2.00 ^ (0.50)) ≈ 2.00 ^ 1.4142135 ≈ 2.6651440
1.00 ✱ 1.75 = 1.00 ^ (1.00 ^ (1.75 - 1)) = 1.00 ^ (1.00 ^ (0.75)) = 1.00 ^ 1.00 = 1.00
1.25 ✱ 1.75 = 1.25 ^ (1.25 ^ (1.75 - 1)) = 1.25 ^ (1.25 ^ (0.75)) ≈ 1.25 ^ 1.1821770 ≈ 1.3018615
1.50 ✱ 1.75 = 1.50 ^ (1.50 ^ (1.75 - 1)) = 1.50 ^ (1.50 ^ (0.75)) ≈ 1.50 ^ 1.3554030 ≈ 1.7325054
1.75 ✱ 1.75 = 1.75 ^ (1.75 ^ (1.75 - 1)) = 1.75 ^ (1.75 ^ (0.75)) ≈ 1.75 ^ 1.5215230 ≈ 2.3430846
2.00 ✱ 1.75 = 2.00 ^ (2.00 ^ (1.75 - 1)) = 2.00 ^ (2.00 ^ (0.75)) ≈ 2.00 ^ 1.6817928 ≈ 3.2082638
1.00 ✱ 2.00 = 1.00 ^ (1.00 ^ (2.00 - 1)) = 1.00 ^ (1.00 ^ (1.00)) = 1.00 ^ 1.00 = 1.00
1.25 ✱ 2.00 = 1.25 ^ (1.25 ^ (2.00 - 1)) = 1.25 ^ (1.25 ^ (1.00)) = 1.25 ^ 1.25 ≈ 1.3217140
1.50 ✱ 2.00 = 1.50 ^ (1.50 ^ (2.00 - 1)) = 1.50 ^ (1.50 ^ (1.00)) = 1.50 ^ 1.50 ≈ 1.8371173
1.75 ✱ 2.00 = 1.75 ^ (1.75 ^ (2.00 - 1)) = 1.75 ^ (1.75 ^ (1.00)) = 1.75 ^ 1.75 ≈ 2.6626653
2.00 ✱ 2.00 = 2.00 ^ (2.00 ^ (2.00 - 1)) = 2.00 ^ (2.00 ^ (1.00)) = 2.00 ^ 2.00 = 4.00

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Fun With Math-Superpowerition: Inventing a Super Power Operation Main Page Introduction Comparing The Math Operators I Comparing The Math Operators II Using Numbers 3 and Higher 1 ✱ b a ✱ 1 a ✱ 0 0 ✱ b a ✱ -b -a ✱ b -a ✱ -b Formula Summary So Far Integer a > 1 ✱ Decimal b > 1 Integer a > 1 ✱ Decimal 0 < b < 1 Integer a > 1 ✱ Decimal b < 0 Decimal a > 1 ✱ Decimal b > 1 Decimal a > 1 ✱ Decimal 0 < b < 1 Decimal a > 1 ✱ Decimal b < 0 Decimal 0 < a < 1 ✱ Decimal b > 1 Decimal 0 < a < 1 ✱ Decimal 0 < b < 1 Decimal 0 < a < 1 ✱ Decimal b < 0 Decimal -2 < a < 0 ✱ Decimal -1 < b < 2 Formula Summary So Far II Why 2 ✱ 0 is Not 1 Finding The Inverse Operations 1.25 ✱ -10 to 10 1.5 ✱ -10 to 10 1.75 ✱ -10 to 10 2 ✱ -10 to 10 2.5 ✱ -10 to 10 3 ✱ -10 to 10 3.5 ✱ -10 to 10 4 ✱ -10 to 10 4.5 ✱ -10 to 10 5 ✱ -10 to 10 6 ✱ -10 to 10 7 ✱ -10 to 10 8 ✱ -10 to 10 9 ✱ -10 to 10 10 ✱ -10 to 10
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