"Weierstrass-Lindemann theorem" meaning in All languages combined

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          "ref": "1976, Society for Industrial, Applied Mathematics, SIAM Journal on Control and Optimization:",
          "text": "Hence we may apply an extended version of the Weierstrass-Lindemann theorem (cf. [37, p. 20]) to conclude that g(e\", e*, e\")=0 when h >0 is algebraic.",
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          "ref": "2004, A. K. Dewdney, Beyond reason: eight great problems that reveal the limits of science, John Wiley & Sons Inc, →ISBN:",
          "text": "According to the Weierstrass-Lindemann theorem, e\"1 + 1 * 0. But this contradicts the previous equation, so n cannot be algebraic. Since the time of Lindemann and Weierstrass, the theorem has been simplified several times.",
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          "ref": "2010, Elena Kartashova, Nonlinear Resonance Analysis: Theory, Computation, Applications, Cambridge University Press, →ISBN, page 63:",
          "text": "Combination of the Weierstrass–Lindemann theorem and q-class decomposition will produce partitioning according to Theorem 8.",
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        "Synonym of Lindemann-Weierstrass theorem"
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        "(rare) Synonym of Lindemann-Weierstrass theorem"
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  "word": "Weierstrass-Lindemann theorem"
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          "ref": "1976, Society for Industrial, Applied Mathematics, SIAM Journal on Control and Optimization:",
          "text": "Hence we may apply an extended version of the Weierstrass-Lindemann theorem (cf. [37, p. 20]) to conclude that g(e\", e*, e\")=0 when h >0 is algebraic.",
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          "ref": "2004, A. K. Dewdney, Beyond reason: eight great problems that reveal the limits of science, John Wiley & Sons Inc, →ISBN:",
          "text": "According to the Weierstrass-Lindemann theorem, e\"1 + 1 * 0. But this contradicts the previous equation, so n cannot be algebraic. Since the time of Lindemann and Weierstrass, the theorem has been simplified several times.",
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          "ref": "2010, Elena Kartashova, Nonlinear Resonance Analysis: Theory, Computation, Applications, Cambridge University Press, →ISBN, page 63:",
          "text": "Combination of the Weierstrass–Lindemann theorem and q-class decomposition will produce partitioning according to Theorem 8.",
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