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Paperfolding, Automata, and Rationa
- Page 5 and 6:
Paperfolding, Automata, and Rationa
- Page 7 and 8:
Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
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Paperfolding Take a rectangular she
- Page 27 and 28: Paperfolding Take a rectangular she
- Page 29 and 30: Paperfolding Take a rectangular she
- Page 31 and 32: A Mahler Functional Equation Aside.
- Page 33 and 34: A Mahler Functional Equation Aside.
- Page 35 and 36: A Mahler Functional Equation Aside.
- Page 37 and 38: A Mahler Functional Equation Aside.
- Page 39 and 40: A Mahler Functional Equation Aside.
- Page 41 and 42: A Mahler Functional Equation Aside.
- Page 43 and 44: A Mahler Functional Equation Aside.
- Page 45 and 46: A Mahler Functional Equation Aside.
- Page 47 and 48: Next, if we pair the sequence Regul
- Page 49 and 50: Next, if we pair the sequence Regul
- Page 51 and 52: The uniform, or regular, 2-substitu
- Page 53 and 54: The uniform, or regular, 2-substitu
- Page 55 and 56: The uniform, or regular, 2-substitu
- Page 57 and 58: The uniform, or regular, 2-substitu
- Page 59 and 60: The uniform, or regular, 2-substitu
- Page 61 and 62: Characteristic Functions I found th
- Page 63 and 64: Characteristic Functions I found th
- Page 65 and 66: Characteristic Functions I found th
- Page 67 and 68: An Algebraic Equation in Characteri
- Page 69 and 70: An Algebraic Equation in Characteri
- Page 71 and 72: An Algebraic Equation in Characteri
- Page 73 and 74: An Algebraic Equation in Characteri
- Page 75 and 76: These remarks show that the paperfo
- Page 77: These remarks show that the paperfo
- Page 81 and 82: The Thue-Morse Sequence 0 1 10 11 1
- Page 83 and 84: Euler’s Identity and a Functional
- Page 85 and 86: Euler’s Identity and a Functional
- Page 87 and 88: Euler’s Identity and a Functional
- Page 89 and 90: An Algebraic Equation The function
- Page 91 and 92: A Counter-example in Analysis I cla
- Page 93 and 94: A Counter-example in Analysis I cla
- Page 95 and 96: A Counter-example in Analysis I cla
- Page 97 and 98: The Shapiro Sequence Consider, the
- Page 99 and 100: The Shapiro Sequence Consider, the
- Page 101 and 102: The Shapiro Sequence Consider, the
- Page 103 and 104: The Shapiro Sequence Consider, the
- Page 105 and 106: The Shapiro Sequence Consider, the
- Page 107 and 108: A Remark on the Shapiro Function Se
- Page 109 and 110: A Remark on the Shapiro Function Se
- Page 111 and 112: A Remark on the Shapiro Function Se
- Page 113: A Remark on the Shapiro Function Se
- Page 116 and 117: Transcendence of Automatic Numbers
- Page 118 and 119: Transcendence of Automatic Numbers
- Page 120 and 121: Transcendence of Automatic Numbers
- Page 122 and 123: Complexity of a Sequence Given an i
- Page 124: Complexity of a Sequence Given an i
- Page 127 and 128: Algebraicity and Automaticity The p
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Algebraicity and Automaticity The p
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Algebraicity and Automaticity The p
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Algebraicity and Automaticity The p
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Comments on the Proof The best proo
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Comments on the Proof The best proo
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Comments on the Proof The best proo
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But for expansions over the complex
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But for expansions over the complex
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But for expansions over the complex
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Power Series in Several Variables R
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Power Series in Several Variables R
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Power Series in Several Variables R
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Power Series in Several Variables R
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Power Series in Several Variables R
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Diagonals and Hadamard Products The
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Diagonals and Hadamard Products The
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A Theorem of Furstenberg It follows
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A Theorem of Furstenberg It follows
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A Theorem of Furstenberg It follows
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As said, in characteristic zero, ne
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As said, in characteristic zero, ne
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As said, in characteristic zero, ne
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A Beautiful Transcendence Argument
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A Beautiful Transcendence Argument
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Breaking Up in Characteristic p The
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Breaking Up in Characteristic p The
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Breaking Up in Characteristic p The
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Algebraic power series in character
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Algebraic power series in character
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Algebraic power series in character
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Hence, since Fp is finite, there ar
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Hence, since Fp is finite, there ar
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Suppose the series P aνx ν is gen
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Suppose the series P aνx ν is gen
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Suppose the series P aνx ν is gen
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Suppose the series P aνx ν is gen
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So we have: Theorem. P aνx ν ∈
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So we have: Theorem. P aνx ν ∈
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So we have: Theorem. P aνx ν ∈
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So we have: Theorem. P aνx ν ∈
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The Lifting Theorem Looking careful
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The Lifting Theorem Looking careful
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The Lifting Theorem Looking careful
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Diagonals of Rational Functions Now
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Diagonals of Rational Functions Now
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Diagonals of Rational Functions Now
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Diagonals of Rational Functions Now
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Diagonals of Rational Functions Now
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Whilst (i) and (ii) are reasonably
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References MICHEL DEKKING, MICHEL M
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References MICHEL DEKKING, MICHEL M
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References MICHEL DEKKING, MICHEL M
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References MICHEL DEKKING, MICHEL M