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hierarchical_equivalence_k-3_test2

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You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(4,92) (1,89)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(97,91) (94,88)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(67,99) (66,96)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(86,49) (77,46)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(13,99) (10,96)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(46,9) (43,71)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(0,9) (64,6)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(87,10) (84,7)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(65,8) (83,15)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(6,73) (60,10)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(77,50) (74,9)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(95,6) (92,3)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(66,61) (34,87)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(22,90) (7,9)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(98,0) (15,37)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(21,55) (48,62)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(86,36) (61,66)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(54,73) (54,70)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(21,41) (18,44)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(9,89) (76,42)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(84,82) (81,79)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(68,49) (77,90)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(71,48) (59,21)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(53,61) (50,58)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(68,89) (55,86)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(84,31) (81,47)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(94,28) (91,25)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(50,84) (47,81)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(47,78) (16,75)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(16,63) (96,60)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(82,93) (51,23)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(49,20) (46,17)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(66,56) (63,53)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(34,24) (31,21)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(27,11) (81,69)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(59,32) (56,29)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(81,70) (52,79)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(45,92) (42,89)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(25,2) (40,79)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(80,30) (77,11)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(4,14) (1,80)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(82,72) (79,22)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(94,57) (91,54)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(51,33) (75,83)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(4,52) (1,49)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(51,9) (48,6)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(71,57) (79,52)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(7,61) (8,58)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(76,74) (73,71)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(34,35) (31,32)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(87,72) (84,4)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(22,91) (29,88)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(60,92) (57,89)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(65,1) (64,3)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(55,61) (52,58)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(40,75) (37,72)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(58,31) (55,28)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(81,38) (9,68)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(57,50) (70,76)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(13,48) (10,45)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(92,36) (89,33)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(87,60) (84,57)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(41,87) (38,98)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(28,73) (25,70)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(83,70) (80,67)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(76,40) (73,37)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(79,28) (76,25)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(40,43) (37,40)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(90,60) (87,33)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(51,6) (84,55)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(74,68) (71,65)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(37,4) (34,97)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(72,70) (55,68)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(16,80) (13,77)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(83,37) (80,34)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(21,98) (18,95)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(57,61) (54,58)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(89,62) (86,69)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(22,93) (66,64)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(53,83) (50,80)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(11,17) (8,14)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(60,13) (57,73)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(42,82) (39,79)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(86,17) (94,80)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(55,56) (52,53)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(47,20) (44,61)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(38,3) (35,0)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(14,41) (46,38)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(85,78) (82,75)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(44,94) (41,91)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(5,35) (2,94)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(39,10) (36,7)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(39,51) (36,48)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(75,23) (72,58)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(48,62) (64,14)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(49,70) (57,36)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(54,52) (51,13)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(51,98) (89,95)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(19,61) (39,9)\nOutput:\n

You are asked to check for equivalence between two tuples of numbers. Let ~ be the equivalence relation defined as a ~ b if and only if a = b + 3. When a is not equivalent to b, we say a !~ b. For two tuples (a,b) and (c,d), they are equivalent, i.e., (a,b) ~ (c,d) if and only if (a ~ c) AND (b ~ d).\n\nGiven an input of the form (a,b) (c,d), say 'True' if (a,b) ~ (c,d), and 'False' if (a,b) !~ (c,d).\n\nInput:\n(50,61) (21,58)\nOutput:\n