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; Based on AcasXu | ||
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(declare-const X_0 Real) | ||
(declare-const X_1 Real) | ||
(declare-const X_2 Real) | ||
(declare-const X_3 Real) | ||
(declare-const X_4 Real) | ||
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(declare-const Y_0 Real) | ||
(declare-const Y_1 Real) | ||
(declare-const Y_2 Real) | ||
(declare-const Y_3 Real) | ||
(declare-const Y_4 Real) | ||
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; INPUTS | ||
; | ||
(assert (<= X_0 0.679857769)) | ||
(assert (>= X_0 0.6)) | ||
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(assert (<= X_1 0.5)) | ||
(assert (>= X_1 -0.5)) | ||
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(assert (<= X_2 0.5)) | ||
(assert (>= X_2 -0.5)) | ||
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(assert (<= X_3 0.5)) | ||
(assert (>= X_3 0.45)) | ||
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(assert (<= X_4 -0.45)) | ||
(assert (>= X_4 -0.5)) | ||
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; OUTPUTS | ||
; what this technically means is that the sum of those boolean assertions has to be less than 0.25, | ||
; which means that is more than two of the output conditions are found to be SAT, then the property is SAT. | ||
; | ||
(assert (>= | ||
(+ | ||
(>= Y_0 3.991125645861615) | ||
(>= Y_1 0.1) | ||
(>= Y_2 0.0) | ||
(>= Y_3 1.13243254354354) | ||
(>= Y_4 2.24365465765787698) | ||
) 0.25) | ||
) |