- Page 4 and 5: Recursion Theory forMetamathematics
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- Page 13 and 14: xiiContentsII Undecidability and Re
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- Page 19 and 20: 2 Chapter 0. Prerequisitesinfinite
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- Page 41 and 42: Chapter IRecursive Enumerability an
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- Page 75 and 76: Chapter IVGenerative Sets and Creat
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66 Chapter IV. Generative Sets and
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68 Chapter V. Double Generativity a
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70 Chapter V. Double Generativity a
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72 Chapter V. Double Generativity a
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74 Chapter V. Double Generativity a
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76 Chapter V. Double Generativity a
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78 Chapter V. Double Generativity a
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80 Chapter V. Double Generativity a
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Chapter VIUniversal and Doubly Univ
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84 Chapter VI. Universal and Doubly
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86 Chapter VI. Universal and Doubly
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88 Chapter VI. Universal and Doubly
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90 Chapter VII. Shepherdson Revisit
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92 Chapter VII. Shepherdson Revisit
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Chapter VIIIRecursion TheoremsWe ha
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96 Chapter VIII. Recursion Theorems
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98 Chapter VIII. Recursion Theorems
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100 Chapter VIII. Recursion Theorem
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102 Chapter VIII. Recursion Theorem
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104 Chapter VIII. Recursion Theorem
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106 Chapter IX. Symmetric and Doubl
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108 Chapter IX. Symmetric and Doubl
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110 Chapter IX. Symmetric and Doubl
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112 Chapter IX. Symmetric and Doubl
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114 Chapter IX. Symmetric and Doubl
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116 Chapter IX. Symmetric and Doubl
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118 Chapter IX. Symmetric and Doubl
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Chapter XProductivity and Double Pr
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122 Chapter X. Productivity and Dou
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124 Chapter X. Productivity and Dou
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126 Chapter X. Productivity and Dou
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Chapter XIThree Special TopicsThe t
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130 Chapter XI. Three Special Topic
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132 Chapter XL Three Special Topics
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134 Chapter XI. Three Special Topic
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136 Chapter XI. Three Special Topic
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138 Chapter XI. Three Special Topic
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140 Chapter XL Three Special Topics
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142 Chapter XII. Uniform Godelizati
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144 Chapter XII. Uniform Godelizati
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146 Chapter XII. Uniform Godelizati
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148 Chapter XII. Uniform Godelizati
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150 Chapter XII. Uniform Godelizati
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152 Chapter XII. Uniform Godelizati
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154 Chapter XII. Uniform Godelizati
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156 Chapter XII. Uniform Godelizati
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160 References[14] Raymond M. Smull
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162 Indexdouble universality, 76dou