changeset 376 | 664322da08fe |
parent 372 | 78cc255e286f |
child 378 | ee53acaf2420 |
375:f83271c585d2 | 376:664322da08fe |
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87 after each derivative step of $\textit{blexer}$ is |
87 after each derivative step of $\textit{blexer}$ is |
88 because it produces intermediate |
88 because it produces intermediate |
89 regular expressions that can grow exponentially. |
89 regular expressions that can grow exponentially. |
90 For example, the regular expression $(a+aa)^*$ after taking |
90 For example, the regular expression $(a+aa)^*$ after taking |
91 derivative against just 10 $a$s will have size 8192. |
91 derivative against just 10 $a$s will have size 8192. |
92 |
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92 %TODO: add figure for this? |
93 %TODO: add figure for this? |
94 |
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95 |
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96 Therefore, we insert a simplification phase |
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97 after each derivation step, as defined below: |
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98 \begin{lemma} |
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99 \isa{blexer{\isacharunderscore}{\kern0pt}simp\ r\ s\ {\isasymequiv}\ \textrm{if}\ nullable\mbox{$_b$}\ {\isacharparenleft}{\kern0pt}bders{\isacharunderscore}{\kern0pt}simp\ {\isacharparenleft}{\kern0pt}r\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}\ s{\isacharparenright}{\kern0pt}\ \textrm{then}\ decode\ {\isacharparenleft}{\kern0pt}mkeps\mbox{$_b$}\ {\isacharparenleft}{\kern0pt}bders{\isacharunderscore}{\kern0pt}simp\ {\isacharparenleft}{\kern0pt}r\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}\ s{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ r\ \textrm{else}\ None} |
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100 \end{lemma} |
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101 |
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102 The simplification function is given as follows: |
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103 |
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93 \begin{center} |
104 \begin{center} |
94 \begin{tabular}{lcl} |
105 \begin{tabular}{lcl} |
95 \isa{bsimp\ {\isacharparenleft}{\kern0pt}ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}} & $\dn$ & \isa{bsimp{\isacharunderscore}{\kern0pt}ASEQ\ bs\ {\isacharparenleft}{\kern0pt}bsimp\ r\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}bsimp\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}}\\ |
106 \isa{bsimp\ {\isacharparenleft}{\kern0pt}ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}} & $\dn$ & \isa{bsimp{\isacharunderscore}{\kern0pt}ASEQ\ bs\ {\isacharparenleft}{\kern0pt}bsimp\ r\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}bsimp\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}}\\ |
96 \isa{bsimp\ {\isacharparenleft}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ rs{\isacharparenright}{\kern0pt}} & $\dn$ & \isa{bsimp{\isacharunderscore}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ {\isacharparenleft}{\kern0pt}distinctBy\ {\isacharparenleft}{\kern0pt}flts\ {\isacharparenleft}{\kern0pt}map\ bsimp\ rs{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ erase\ {\isasymemptyset}{\isacharparenright}{\kern0pt}}\\ |
107 \isa{bsimp\ {\isacharparenleft}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ rs{\isacharparenright}{\kern0pt}} & $\dn$ & \isa{bsimp{\isacharunderscore}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ {\isacharparenleft}{\kern0pt}distinctBy\ {\isacharparenleft}{\kern0pt}flts\ {\isacharparenleft}{\kern0pt}map\ bsimp\ rs{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ erase\ {\isasymemptyset}{\isacharparenright}{\kern0pt}}\\ |
97 \isa{bsimp\ AZERO} & $\dn$ & \isa{AZERO}\\ |
108 \isa{bsimp\ AZERO} & $\dn$ & \isa{AZERO}\\ |
98 \isa{{\isacharparenleft}{\kern0pt}r\isactrlsub {\isadigit{1}}\ {\isacharplus}{\kern0pt}\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}\mbox{$^\uparrow$}} & $\dn$ & \isa{AALT\ {\isacharbrackleft}{\kern0pt}{\isacharbrackright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}fuse\ {\isacharbrackleft}{\kern0pt}Z{\isacharbrackright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}r\isactrlsub {\isadigit{1}}\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}fuse\ {\isacharbrackleft}{\kern0pt}S{\isacharbrackright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}r\isactrlsub {\isadigit{2}}\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}}\\ |
109 |
110 \end{tabular} |
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111 \end{center} |
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112 |
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113 And the two helper functions are: |
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114 \begin{center} |
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115 \begin{tabular}{lcl} |
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116 \isa{bsimp{\isacharunderscore}{\kern0pt}AALTs\ bs\isactrlsub {\isadigit{1}}\ {\isacharbrackleft}{\kern0pt}r{\isacharbrackright}{\kern0pt}} & $\dn$ & \isa{bsimp{\isacharunderscore}{\kern0pt}ASEQ\ bs\isactrlsub {\isadigit{1}}\ {\isacharparenleft}{\kern0pt}bsimp\ r{\isacharparenright}{\kern0pt}\ {\isacharparenleft}{\kern0pt}bsimp\ r{\isadigit{2}}{\isachardot}{\kern0pt}{\isadigit{0}}{\isacharparenright}{\kern0pt}}\\ |
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117 \isa{bsimp{\isacharunderscore}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ {\isacharbrackleft}{\kern0pt}r{\isacharbrackright}{\kern0pt}} & $\dn$ & \isa{bsimp{\isacharunderscore}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ {\isacharparenleft}{\kern0pt}distinctBy\ {\isacharparenleft}{\kern0pt}flts\ {\isacharparenleft}{\kern0pt}map\ bsimp\ rs{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ erase\ {\isasymemptyset}{\isacharparenright}{\kern0pt}}\\ |
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118 \isa{bsimp{\isacharunderscore}{\kern0pt}AALTs\ bs{\isadigit{1}}{\isachardot}{\kern0pt}{\isadigit{0}}\ {\isacharparenleft}{\kern0pt}v\mbox{$\,$}{\isacharcolon}{\kern0pt}{\isacharcolon}{\kern0pt}\mbox{$\,$}vb\mbox{$\,$}{\isacharcolon}{\kern0pt}{\isacharcolon}{\kern0pt}\mbox{$\,$}vc{\isacharparenright}{\kern0pt}} & $\dn$ & \isa{AZERO}\\ |
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119 |
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99 \end{tabular} |
120 \end{tabular} |
100 \end{center} |
121 \end{center} |
101 |
122 |
102 |
123 |
103 This might sound trivial in the case of producing a YES/NO answer, |
124 This might sound trivial in the case of producing a YES/NO answer, |
120 \isa{\mbox{}\inferrule{\mbox{r\isactrlsub {\isadigit{1}}\ {\isasymleadsto}\ r\isactrlsub {\isadigit{2}}}}{\mbox{ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{3}}\ {\isasymleadsto}\ ASEQ\ bs\ r\isactrlsub {\isadigit{2}}\ r\isactrlsub {\isadigit{3}}}}}\\ |
141 \isa{\mbox{}\inferrule{\mbox{r\isactrlsub {\isadigit{1}}\ {\isasymleadsto}\ r\isactrlsub {\isadigit{2}}}}{\mbox{ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{3}}\ {\isasymleadsto}\ ASEQ\ bs\ r\isactrlsub {\isadigit{2}}\ r\isactrlsub {\isadigit{3}}}}}\\ |
121 \isa{\mbox{}\inferrule{\mbox{r\isactrlsub {\isadigit{3}}\ {\isasymleadsto}\ r\isactrlsub {\isadigit{4}}}}{\mbox{ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{3}}\ {\isasymleadsto}\ ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{4}}}}}\\ |
142 \isa{\mbox{}\inferrule{\mbox{r\isactrlsub {\isadigit{3}}\ {\isasymleadsto}\ r\isactrlsub {\isadigit{4}}}}{\mbox{ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{3}}\ {\isasymleadsto}\ ASEQ\ bs\ r\isactrlsub {\isadigit{1}}\ r\isactrlsub {\isadigit{4}}}}}\\ |
122 \isa{\mbox{}\inferrule{\mbox{r\ {\isasymleadsto}\ r{\isacharprime}{\kern0pt}}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub {\isadigit{1}}\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}r{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub {\isadigit{1}}\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}r{\isacharprime}{\kern0pt}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}}}}\\ |
143 \isa{\mbox{}\inferrule{\mbox{r\ {\isasymleadsto}\ r{\isacharprime}{\kern0pt}}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub {\isadigit{1}}\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}r{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub {\isadigit{1}}\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}r{\isacharprime}{\kern0pt}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}}}}\\ |
123 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ AZERO\mbox{$\,$}{\isacharcolon}{\kern0pt}{\isacharcolon}{\kern0pt}\mbox{$\,$}rs\isactrlsub b{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ rs\isactrlsub b{\isacharparenright}{\kern0pt}}}}\\ |
144 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ AZERO\mbox{$\,$}{\isacharcolon}{\kern0pt}{\isacharcolon}{\kern0pt}\mbox{$\,$}rs\isactrlsub b{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ rs\isactrlsub b{\isacharparenright}{\kern0pt}}}}\\ |
124 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ AALTs\ bs\isactrlsub {\isadigit{1}}\ rs\isactrlsub {\isadigit{1}}\mbox{$\,$}{\isacharcolon}{\kern0pt}{\isacharcolon}{\kern0pt}\mbox{$\,$}rs\isactrlsub b{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ map\ {\isacharparenleft}{\kern0pt}fuse\ bs\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ rs\isactrlsub {\isadigit{1}}\ {\isacharat}{\kern0pt}\ rs\isactrlsub b{\isacharparenright}{\kern0pt}}}}\\ |
145 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ AALTs\ bs\isactrlsub {\isadigit{1}}\ rs\isactrlsub {\isadigit{1}}\mbox{$\,$}{\isacharcolon}{\kern0pt}{\isacharcolon}{\kern0pt}\mbox{$\,$}rs\isactrlsub b{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ map\ {\isacharparenleft}{\kern0pt}fuse\ bs\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ rs\isactrlsub {\isadigit{1}}\ {\isacharat}{\kern0pt}\ rs\isactrlsub b{\isacharparenright}{\kern0pt}}}}\\ |
125 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}map\ {\isacharparenleft}{\kern0pt}fuse\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}\ rs{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ {\isacharparenleft}{\kern0pt}bs\ {\isacharat}{\kern0pt}\ r\isactrlsub {\isadigit{2}}{\isacharparenright}{\kern0pt}\ rs}}}\\ |
146 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ {\isacharparenleft}{\kern0pt}bs\ {\isacharat}{\kern0pt}\ bs\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ rs\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}map\ {\isacharparenleft}{\kern0pt}fuse\ bs\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ rs{\isacharparenright}{\kern0pt}}}}\\ |
126 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ {\isacharparenleft}{\kern0pt}bs\ {\isacharat}{\kern0pt}\ r\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ rs\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}map\ {\isacharparenleft}{\kern0pt}fuse\ r\isactrlsub {\isadigit{1}}{\isacharparenright}{\kern0pt}\ rs{\isacharparenright}{\kern0pt}}}}\\ |
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127 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharbrackleft}{\kern0pt}{\isacharbrackright}{\kern0pt}\ {\isasymleadsto}\ AZERO}}}\\ |
147 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharbrackleft}{\kern0pt}{\isacharbrackright}{\kern0pt}\ {\isasymleadsto}\ AZERO}}}\\ |
128 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharbrackleft}{\kern0pt}r\isactrlsub {\isadigit{1}}{\isacharbrackright}{\kern0pt}\ {\isasymleadsto}\ fuse\ bs\ r\isactrlsub {\isadigit{1}}}}}\\ |
148 \isa{\mbox{}\inferrule{\mbox{}}{\mbox{AALTs\ bs\ {\isacharbrackleft}{\kern0pt}r\isactrlsub {\isadigit{1}}{\isacharbrackright}{\kern0pt}\ {\isasymleadsto}\ fuse\ bs\ r\isactrlsub {\isadigit{1}}}}}\\ |
129 \isa{\mbox{}\inferrule{\mbox{a\isactrlsub {\isadigit{1}}\mbox{$^\downarrow$}\ {\isacharequal}{\kern0pt}\ a\isactrlsub {\isadigit{2}}\mbox{$^\downarrow$}}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}a\isactrlsub {\isadigit{1}}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub b\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}a\isactrlsub {\isadigit{2}}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub c{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}a\isactrlsub {\isadigit{1}}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub b\ {\isacharat}{\kern0pt}\ rs\isactrlsub c{\isacharparenright}{\kern0pt}}}}\\ |
149 \isa{\mbox{}\inferrule{\mbox{a\isactrlsub {\isadigit{1}}\mbox{$^\downarrow$}\ {\isacharequal}{\kern0pt}\ a\isactrlsub {\isadigit{2}}\mbox{$^\downarrow$}}}{\mbox{AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}a\isactrlsub {\isadigit{1}}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub b\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}a\isactrlsub {\isadigit{2}}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub c{\isacharparenright}{\kern0pt}\ {\isasymleadsto}\ AALTs\ bs\ {\isacharparenleft}{\kern0pt}rs\isactrlsub a\ {\isacharat}{\kern0pt}\ {\isacharbrackleft}{\kern0pt}a\isactrlsub {\isadigit{1}}{\isacharbrackright}{\kern0pt}\ {\isacharat}{\kern0pt}\ rs\isactrlsub b\ {\isacharat}{\kern0pt}\ rs\isactrlsub c{\isacharparenright}{\kern0pt}}}}\\ |
130 |
150 |
131 \end{tabular} |
151 \end{tabular} |
166 \isa{blexer{\isacharunderscore}{\kern0pt}simp\ r\ s\ {\isasymequiv}\ \textrm{if}\ nullable\mbox{$_b$}\ {\isacharparenleft}{\kern0pt}bders{\isacharunderscore}{\kern0pt}simp\ {\isacharparenleft}{\kern0pt}r\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}\ s{\isacharparenright}{\kern0pt}\ \textrm{then}\ decode\ {\isacharparenleft}{\kern0pt}mkeps\mbox{$_b$}\ {\isacharparenleft}{\kern0pt}bders{\isacharunderscore}{\kern0pt}simp\ {\isacharparenleft}{\kern0pt}r\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}\ s{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ r\ \textrm{else}\ None} |
186 \isa{blexer{\isacharunderscore}{\kern0pt}simp\ r\ s\ {\isasymequiv}\ \textrm{if}\ nullable\mbox{$_b$}\ {\isacharparenleft}{\kern0pt}bders{\isacharunderscore}{\kern0pt}simp\ {\isacharparenleft}{\kern0pt}r\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}\ s{\isacharparenright}{\kern0pt}\ \textrm{then}\ decode\ {\isacharparenleft}{\kern0pt}mkeps\mbox{$_b$}\ {\isacharparenleft}{\kern0pt}bders{\isacharunderscore}{\kern0pt}simp\ {\isacharparenleft}{\kern0pt}r\mbox{$^\uparrow$}{\isacharparenright}{\kern0pt}\ s{\isacharparenright}{\kern0pt}{\isacharparenright}{\kern0pt}\ r\ \textrm{else}\ None} |
167 \end{lemma} |
187 \end{lemma} |
168 |
188 |
169 And that yields the correctness result: |
189 And that yields the correctness result: |
170 \begin{lemma} |
190 \begin{lemma} |
171 \isa{blexer{\isacharunderscore}{\kern0pt}simp\ r\ s\ {\isacharequal}{\kern0pt}\ lexer\ r\ s} |
191 \isa{lexer\ r\ s\ {\isacharequal}{\kern0pt}\ blexer{\isacharunderscore}{\kern0pt}simp\ r\ s} |
172 \end{lemma}% |
192 \end{lemma} |
193 |
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194 The nice thing about the aove% |
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173 \end{isamarkuptext}\isamarkuptrue% |
195 \end{isamarkuptext}\isamarkuptrue% |
174 % |
196 % |
175 \isadelimdocument |
197 \isadelimdocument |
176 % |
198 % |
177 \endisadelimdocument |
199 \endisadelimdocument |
1811 %:%168=242%:% |
1833 %:%168=242%:% |
1812 %:%169=243%:% |
1834 %:%169=243%:% |
1813 %:%170=244%:% |
1835 %:%170=244%:% |
1814 %:%171=245%:% |
1836 %:%171=245%:% |
1815 %:%172=246%:% |
1837 %:%172=246%:% |
1816 %:%181=251%:% |
1838 %:%173=247%:% |
1817 %:%193=257%:% |
1839 %:%174=248%:% |
1818 %:%194=258%:% |
1840 %:%175=249%:% |
1819 %:%195=259%:% |
1841 %:%176=250%:% |
1820 %:%196=260%:% |
1842 %:%177=251%:% |
1821 %:%196=261%:% |
1843 %:%178=252%:% |
1822 %:%197=262%:% |
1844 %:%179=253%:% |
1823 %:%198=263%:% |
1845 %:%180=254%:% |
1824 %:%199=264%:% |
1846 %:%181=255%:% |
1825 %:%200=265%:% |
1847 %:%182=256%:% |
1826 %:%201=266%:% |
1848 %:%183=257%:% |
1827 %:%202=267%:% |
1849 %:%184=258%:% |
1828 %:%203=268%:% |
1850 %:%185=259%:% |
1829 %:%204=269%:% |
1851 %:%186=260%:% |
1830 %:%205=270%:% |
1852 %:%187=261%:% |
1831 %:%206=271%:% |
1853 %:%188=262%:% |
1832 %:%207=272%:% |
1854 %:%189=263%:% |
1833 %:%208=273%:% |
1855 %:%190=264%:% |
1834 %:%209=274%:% |
1856 %:%191=265%:% |
1835 %:%210=275%:% |
1857 %:%192=266%:% |
1836 %:%211=276%:% |
1858 %:%193=267%:% |
1837 %:%212=277%:% |
1859 %:%194=268%:% |
1838 %:%213=278%:% |
1860 %:%203=273%:% |
1839 %:%214=279%:% |
1861 %:%215=279%:% |
1840 %:%215=280%:% |
1862 %:%216=280%:% |
1841 %:%216=281%:% |
1863 %:%217=281%:% |
1842 %:%217=282%:% |
1864 %:%218=282%:% |
1843 %:%218=283%:% |
1865 %:%218=283%:% |
1844 %:%219=284%:% |
1866 %:%219=284%:% |
1845 %:%220=285%:% |
1867 %:%220=285%:% |
1846 %:%221=286%:% |
1868 %:%221=286%:% |
1847 %:%222=287%:% |
1869 %:%222=287%:% |
1881 %:%256=321%:% |
1903 %:%256=321%:% |
1882 %:%257=322%:% |
1904 %:%257=322%:% |
1883 %:%258=323%:% |
1905 %:%258=323%:% |
1884 %:%259=324%:% |
1906 %:%259=324%:% |
1885 %:%260=325%:% |
1907 %:%260=325%:% |
1886 %:%260=326%:% |
1908 %:%261=326%:% |
1887 %:%261=327%:% |
1909 %:%262=327%:% |
1888 %:%262=328%:% |
1910 %:%263=328%:% |
1889 %:%263=329%:% |
1911 %:%264=329%:% |
1890 %:%264=330%:% |
1912 %:%265=330%:% |
1891 %:%265=331%:% |
1913 %:%266=331%:% |
1892 %:%266=332%:% |
1914 %:%267=332%:% |
1893 %:%267=333%:% |
1915 %:%268=333%:% |
1894 %:%268=334%:% |
1916 %:%269=334%:% |
1895 %:%269=335%:% |
1917 %:%270=335%:% |
1896 %:%270=336%:% |
1918 %:%271=336%:% |
1897 %:%271=337%:% |
1919 %:%272=337%:% |
1898 %:%272=338%:% |
1920 %:%273=338%:% |
1899 %:%273=339%:% |
1921 %:%274=339%:% |
1900 %:%274=340%:% |
1922 %:%275=340%:% |
1901 %:%275=341%:% |
1923 %:%276=341%:% |
1902 %:%276=342%:% |
1924 %:%277=342%:% |
1903 %:%277=343%:% |
1925 %:%278=343%:% |
1904 %:%278=344%:% |
1926 %:%279=344%:% |
1905 %:%279=345%:% |
1927 %:%280=345%:% |
1906 %:%280=346%:% |
1928 %:%281=346%:% |
1907 %:%281=347%:% |
1929 %:%282=347%:% |
1908 %:%282=348%:% |
1930 %:%282=348%:% |
1909 %:%283=349%:% |
1931 %:%283=349%:% |
1910 %:%284=350%:% |
1932 %:%284=350%:% |
1911 %:%285=351%:% |
1933 %:%285=351%:% |
1912 %:%286=352%:% |
1934 %:%286=352%:% |
1987 %:%361=427%:% |
2009 %:%361=427%:% |
1988 %:%362=428%:% |
2010 %:%362=428%:% |
1989 %:%363=429%:% |
2011 %:%363=429%:% |
1990 %:%364=430%:% |
2012 %:%364=430%:% |
1991 %:%365=431%:% |
2013 %:%365=431%:% |
1992 %:%374=438%:% |
2014 %:%366=432%:% |
1993 %:%386=440%:% |
2015 %:%367=433%:% |
1994 %:%387=441%:% |
2016 %:%368=434%:% |
1995 %:%387=442%:% |
2017 %:%369=435%:% |
1996 %:%388=443%:% |
2018 %:%370=436%:% |
1997 %:%389=444%:% |
2019 %:%371=437%:% |
1998 %:%390=445%:% |
2020 %:%372=438%:% |
1999 %:%391=446%:% |
2021 %:%373=439%:% |
2000 %:%392=447%:% |
2022 %:%374=440%:% |
2001 %:%393=448%:% |
2023 %:%375=441%:% |
2002 %:%394=449%:% |
2024 %:%376=442%:% |
2003 %:%395=450%:% |
2025 %:%377=443%:% |
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2026 %:%378=444%:% |
2005 %:%397=452%:% |
2027 %:%379=445%:% |
2006 %:%398=453%:% |
2028 %:%380=446%:% |
2007 %:%399=454%:% |
2029 %:%381=447%:% |
2008 %:%400=455%:% |
2030 %:%382=448%:% |
2009 %:%401=456%:% |
2031 %:%383=449%:% |
2010 %:%402=457%:% |
2032 %:%384=450%:% |
2011 %:%403=458%:% |
2033 %:%385=451%:% |
2012 %:%404=459%:% |
2034 %:%386=452%:% |
2013 %:%405=460%:% |
2035 %:%387=453%:% |
2014 %:%406=461%:% |
2036 %:%396=460%:% |
2015 %:%407=462%:% |
2037 %:%408=462%:% |
2016 %:%408=463%:% |
2038 %:%409=463%:% |
2017 %:%409=464%:% |
2039 %:%409=464%:% |
2018 %:%410=465%:% |
2040 %:%410=465%:% |
2019 %:%411=466%:% |
2041 %:%411=466%:% |
2020 %:%412=467%:% |
2042 %:%412=467%:% |
2021 %:%413=468%:% |
2043 %:%413=468%:% |
2030 %:%422=477%:% |
2052 %:%422=477%:% |
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2545 %:%919=976%:% |
2524 %:%918=977%:% |
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2961 %:%1343=1420%:% |
2983 %:%1350=1420%:% |
2962 %:%1344=1421%:% |
2984 %:%1351=1421%:% |
2963 %:%1344=1422%:% |
2985 %:%1352=1422%:% |
2964 %:%1344=1423%:% |
2986 %:%1353=1423%:% |
2965 %:%1344=1424%:% |
2987 %:%1353=1424%:% |
2966 %:%1345=1425%:% |
2988 %:%1354=1425%:% |
2967 %:%1345=1426%:% |
2989 %:%1355=1426%:% |
2968 %:%1346=1427%:% |
2990 %:%1356=1427%:% |
2969 %:%1347=1428%:% |
2991 %:%1356=1428%:% |
2970 %:%1347=1430%:% |
2992 %:%1357=1429%:% |
2971 %:%1347=1431%:% |
2993 %:%1358=1430%:% |
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2994 %:%1359=1431%:% |
2973 %:%1347=1433%:% |
2995 %:%1359=1432%:% |
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2996 %:%1360=1433%:% |
2975 %:%1348=1435%:% |
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2978 %:%1349=1438%:% |
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2979 %:%1350=1439%:% |
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2980 %:%1350=1440%:% |
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2981 %:%1351=1441%:% |
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2982 %:%1352=1442%:% |
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2983 %:%1353=1443%:% |
3005 %:%1365=1442%:% |
2984 %:%1354=1444%:% |
3006 %:%1366=1443%:% |
2985 %:%1354=1445%:% |
3007 %:%1366=1444%:% |
2986 %:%1355=1446%:% |
3008 %:%1366=1445%:% |
2987 %:%1355=1447%:% |
3009 %:%1366=1446%:% |
2988 %:%1356=1448%:% |
3010 %:%1367=1447%:% |
2989 %:%1357=1449%:% |
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2990 %:%1357=1450%:% |
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2991 %:%1358=1451%:% |
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2992 %:%1359=1452%:% |
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2993 %:%1360=1453%:% |
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2994 %:%1361=1454%:% |
3016 %:%1369=1454%:% |
2995 %:%1362=1455%:% |
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2996 %:%1363=1456%:% |
3018 %:%1369=1456%:% |
2997 %:%1364=1457%:% |
3019 %:%1370=1457%:% |
2998 %:%1365=1458%:% |
3020 %:%1370=1458%:% |
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3021 %:%1371=1459%:% |
3000 %:%1367=1460%:% |
3022 %:%1371=1460%:% |
3001 %:%1368=1461%:% |
3023 %:%1372=1461%:% |
3002 %:%1369=1462%:% |
3024 %:%1372=1462%:% |
3003 %:%1370=1463%:% |
3025 %:%1373=1463%:% |
3004 %:%1371=1464%:% |
3026 %:%1374=1464%:% |
3005 %:%1372=1465%:% |
3027 %:%1375=1465%:% |
3006 %:%1373=1466%:% |
3028 %:%1376=1466%:% |
3007 %:%1374=1467%:% |
3029 %:%1376=1467%:% |
3008 %:%1375=1468%:% |
3030 %:%1377=1468%:% |
3009 %:%1376=1469%:% |
3031 %:%1377=1469%:% |
3010 %:%1377=1470%:% |
3032 %:%1378=1470%:% |
3011 %:%1378=1471%:% |
3033 %:%1379=1471%:% |
3012 %:%1379=1472%:% |
3034 %:%1379=1472%:% |
3013 %:%1380=1473%:% |
3035 %:%1380=1473%:% |
3014 %:%1381=1474%:% |
3036 %:%1381=1474%:% |
3015 %:%1382=1475%:% |
3037 %:%1382=1475%:% |
3016 %:%1383=1476%:% |
3038 %:%1383=1476%:% |
3037 %:%1404=1497%:% |
3059 %:%1404=1497%:% |
3038 %:%1405=1498%:% |
3060 %:%1405=1498%:% |
3039 %:%1406=1499%:% |
3061 %:%1406=1499%:% |
3040 %:%1407=1500%:% |
3062 %:%1407=1500%:% |
3041 %:%1408=1501%:% |
3063 %:%1408=1501%:% |
3042 %:%1417=1505%:% |
3064 %:%1409=1502%:% |
3043 %:%1429=1512%:% |
3065 %:%1410=1503%:% |
3044 %:%1430=1513%:% |
3066 %:%1411=1504%:% |
3045 %:%1431=1514%:% |
3067 %:%1412=1505%:% |
3046 %:%1432=1515%:% |
3068 %:%1413=1506%:% |
3047 %:%1433=1516%:% |
3069 %:%1414=1507%:% |
3048 %:%1434=1517%:% |
3070 %:%1415=1508%:% |
3049 %:%1435=1518%:% |
3071 %:%1416=1509%:% |
3050 %:%1444=1523%:% |
3072 %:%1417=1510%:% |
3051 %:%1456=1527%:% |
3073 %:%1418=1511%:% |
3052 %:%1457=1528%:% |
3074 %:%1419=1512%:% |
3053 %:%1458=1529%:% |
3075 %:%1420=1513%:% |
3054 %:%1459=1530%:% |
3076 %:%1421=1514%:% |
3055 %:%1460=1531%:% |
3077 %:%1422=1515%:% |
3056 %:%1461=1532%:% |
3078 %:%1423=1516%:% |
3057 %:%1462=1533%:% |
3079 %:%1424=1517%:% |
3058 %:%1463=1534%:% |
3080 %:%1425=1518%:% |
3059 %:%1464=1535%:% |
3081 %:%1426=1519%:% |
3060 %:%1465=1536%:% |
3082 %:%1427=1520%:% |
3061 %:%1466=1537%:% |
3083 %:%1428=1521%:% |
3062 %:%1467=1538%:% |
3084 %:%1429=1522%:% |
3063 %:%1468=1539%:% |
3085 %:%1430=1523%:% |
3064 %:%1469=1540%:% |
3086 %:%1439=1527%:% |
3065 %:%1470=1541%:% |
3087 %:%1451=1534%:% |
3066 %:%1471=1542%:% |
3088 %:%1452=1535%:% |
3067 %:%1472=1543%:% |
3089 %:%1453=1536%:% |
3068 %:%1473=1544%:% |
3090 %:%1454=1537%:% |
3069 %:%1474=1545%:% |
3091 %:%1455=1538%:% |
3070 %:%1475=1546%:% |
3092 %:%1456=1539%:% |
3071 %:%1476=1547%:% |
3093 %:%1457=1540%:% |
3072 %:%1477=1548%:% |
3094 %:%1466=1545%:% |
3073 %:%1478=1549%:% |
3095 %:%1478=1549%:% |
3074 %:%1479=1550%:% |
3096 %:%1479=1550%:% |
3075 %:%1480=1551%:% |
3097 %:%1480=1551%:% |
3076 %:%1481=1552%:% |
3098 %:%1481=1552%:% |
3077 %:%1482=1553%:% |
3099 %:%1482=1553%:% |
3136 %:%1541=1612%:% |
3158 %:%1541=1612%:% |
3137 %:%1542=1613%:% |
3159 %:%1542=1613%:% |
3138 %:%1543=1614%:% |
3160 %:%1543=1614%:% |
3139 %:%1544=1615%:% |
3161 %:%1544=1615%:% |
3140 %:%1545=1616%:% |
3162 %:%1545=1616%:% |
3141 %:%1545=1732%:% |
3163 %:%1546=1617%:% |
3142 %:%1546=1733%:% |
3164 %:%1547=1618%:% |
3143 %:%1547=1734%:% |
3165 %:%1548=1619%:% |
3144 %:%1548=1735%:% |
3166 %:%1549=1620%:% |
3145 %:%1549=1736%:% |
3167 %:%1550=1621%:% |
3146 %:%1549=1897%:% |
3168 %:%1551=1622%:% |
3147 %:%1550=1898%:% |
3169 %:%1552=1623%:% |
3148 %:%1551=1899%:% |
3170 %:%1553=1624%:% |
3149 %:%1552=1900%:% |
3171 %:%1554=1625%:% |
3150 %:%1553=1901%:% |
3172 %:%1555=1626%:% |
3151 %:%1554=1902%:% |
3173 %:%1556=1627%:% |
3152 %:%1555=1903%:% |
3174 %:%1557=1628%:% |
3153 %:%1556=1904%:% |
3175 %:%1558=1629%:% |
3154 %:%1557=1905%:% |
3176 %:%1559=1630%:% |
3155 %:%1558=1906%:% |
3177 %:%1560=1631%:% |
3156 %:%1559=1907%:% |
3178 %:%1561=1632%:% |
3157 %:%1560=1908%:% |
3179 %:%1562=1633%:% |
3158 %:%1561=1909%:% |
3180 %:%1563=1634%:% |
3159 %:%1562=1910%:% |
3181 %:%1564=1635%:% |
3160 %:%1563=1911%:% |
3182 %:%1565=1636%:% |
3161 %:%1564=1912%:% |
3183 %:%1566=1637%:% |
3162 %:%1565=1913%:% |
3184 %:%1567=1638%:% |
3163 %:%1566=1914%:% |
3185 %:%1567=1754%:% |
3164 %:%1567=1915%:% |
3186 %:%1568=1755%:% |
3165 %:%1568=1916%:% |
3187 %:%1569=1756%:% |
3166 %:%1568=1917%:% |
3188 %:%1570=1757%:% |
3167 %:%1569=1918%:% |
3189 %:%1571=1758%:% |
3168 %:%1569=1919%:% |
3190 %:%1571=1919%:% |
3169 %:%1569=1920%:% |
3191 %:%1572=1920%:% |
3170 %:%1570=1921%:% |
3192 %:%1573=1921%:% |
3171 %:%1570=1922%:% |
3193 %:%1574=1922%:% |
3172 %:%1571=1923%:% |
3194 %:%1575=1923%:% |
3173 %:%1572=1924%:% |
3195 %:%1576=1924%:% |
3174 %:%1573=1925%:% |
3196 %:%1577=1925%:% |
3175 %:%1574=1926%:% |
3197 %:%1578=1926%:% |
3176 %:%1575=1927%:% |
3198 %:%1579=1927%:% |
3177 %:%1576=1928%:% |
3199 %:%1580=1928%:% |
3178 %:%1577=1929%:% |
3200 %:%1581=1929%:% |
3179 %:%1578=1930%:% |
3201 %:%1582=1930%:% |
3180 %:%1579=1931%:% |
3202 %:%1583=1931%:% |
3181 %:%1580=1932%:% |
3203 %:%1584=1932%:% |
3182 %:%1581=1933%:% |
3204 %:%1585=1933%:% |
3183 %:%1582=1934%:% |
3205 %:%1586=1934%:% |
3184 %:%1583=1935%:% |
3206 %:%1587=1935%:% |
3185 %:%1584=1936%:% |
3207 %:%1588=1936%:% |
3186 %:%1585=1937%:% |
3208 %:%1589=1937%:% |
3187 %:%1586=1938%:% |
3209 %:%1590=1938%:% |
3188 %:%1587=1939%:% |
3210 %:%1590=1939%:% |
3189 %:%1587=1940%:% |
3211 %:%1591=1940%:% |
3190 %:%1588=1941%:% |
3212 %:%1591=1941%:% |
3191 %:%1589=1942%:% |
3213 %:%1591=1942%:% |
3192 %:%1590=1943%:% |
3214 %:%1592=1943%:% |
3193 %:%1590=1944%:% |
3215 %:%1592=1944%:% |
3194 %:%1590=1945%:% |
3216 %:%1593=1945%:% |
3195 %:%1591=1946%:% |
3217 %:%1594=1946%:% |
3196 %:%1592=1947%:% |
3218 %:%1595=1947%:% |
3197 %:%1593=1948%:% |
3219 %:%1596=1948%:% |
3198 %:%1593=1949%:% |
3220 %:%1597=1949%:% |
3199 %:%1594=1950%:% |
3221 %:%1598=1950%:% |
3200 %:%1594=1951%:% |
3222 %:%1599=1951%:% |
3201 %:%1595=1952%:% |
3223 %:%1600=1952%:% |
3202 %:%1596=1953%:% |
3224 %:%1601=1953%:% |
3203 %:%1597=1954%:% |
3225 %:%1602=1954%:% |
3204 %:%1598=1955%:% |
3226 %:%1603=1955%:% |
3205 %:%1599=1956%:% |
3227 %:%1604=1956%:% |
3206 %:%1600=1957%:% |
3228 %:%1605=1957%:% |
3207 %:%1601=1958%:% |
3229 %:%1606=1958%:% |
3208 %:%1602=1959%:% |
3230 %:%1607=1959%:% |
3209 %:%1603=1960%:% |
3231 %:%1608=1960%:% |
3210 %:%1604=1961%:% |
3232 %:%1609=1961%:% |
3211 %:%1605=1962%:% |
3233 %:%1609=1962%:% |
3212 %:%1606=1963%:% |
3234 %:%1610=1963%:% |
3213 %:%1607=1964%:% |
3235 %:%1611=1964%:% |
3214 %:%1608=1965%:% |
3236 %:%1612=1965%:% |
3215 %:%1609=1966%:% |
3237 %:%1612=1966%:% |
3216 %:%1610=1967%:% |
3238 %:%1612=1967%:% |
3217 %:%1611=1968%:% |
3239 %:%1613=1968%:% |
3218 %:%1620=1973%:% |
3240 %:%1614=1969%:% |
3219 %:%1632=1977%:% |
3241 %:%1615=1970%:% |
3220 %:%1633=1978%:% |
3242 %:%1615=1971%:% |
3221 %:%1634=1979%:% |
3243 %:%1616=1972%:% |
3222 %:%1635=1980%:% |
3244 %:%1616=1973%:% |
3223 %:%1636=1981%:% |
3245 %:%1617=1974%:% |
3224 %:%1637=1982%:% |
3246 %:%1618=1975%:% |
3225 %:%1638=1983%:% |
3247 %:%1619=1976%:% |
3226 %:%1639=1984%:% |
3248 %:%1620=1977%:% |
3227 %:%1640=1985%:% |
3249 %:%1621=1978%:% |
3228 %:%1641=1986%:% |
3250 %:%1622=1979%:% |
3229 %:%1642=1987%:% |
3251 %:%1623=1980%:% |
3230 %:%1643=1988%:% |
3252 %:%1624=1981%:% |
3231 %:%1644=1989%:% |
3253 %:%1625=1982%:% |
3232 %:%1645=1990%:% |
3254 %:%1626=1983%:% |
3233 %:%1646=1991%:% |
3255 %:%1627=1984%:% |
3234 %:%1647=1992%:% |
3256 %:%1628=1985%:% |
3235 %:%1648=1993%:% |
3257 %:%1629=1986%:% |
3236 %:%1649=1994%:% |
3258 %:%1630=1987%:% |
3237 %:%1650=1995%:% |
3259 %:%1631=1988%:% |
3238 %:%1651=1996%:% |
3260 %:%1632=1989%:% |
3239 %:%1652=1997%:% |
3261 %:%1633=1990%:% |
3240 %:%1653=1998%:% |
3262 %:%1642=1995%:% |
3241 %:%1654=1999%:% |
3263 %:%1654=1999%:% |
3242 %:%1655=2000%:% |
3264 %:%1655=2000%:% |
3243 %:%1656=2001%:% |
3265 %:%1656=2001%:% |
3244 %:%1657=2002%:% |
3266 %:%1657=2002%:% |
3245 %:%1658=2003%:% |
3267 %:%1658=2003%:% |
3267 %:%1680=2025%:% |
3289 %:%1680=2025%:% |
3268 %:%1681=2026%:% |
3290 %:%1681=2026%:% |
3269 %:%1682=2027%:% |
3291 %:%1682=2027%:% |
3270 %:%1683=2028%:% |
3292 %:%1683=2028%:% |
3271 %:%1684=2029%:% |
3293 %:%1684=2029%:% |
3272 %:%1697=2035%:% |
3294 %:%1685=2030%:% |
3295 %:%1686=2031%:% |
|
3296 %:%1687=2032%:% |
|
3297 %:%1688=2033%:% |
|
3298 %:%1689=2034%:% |
|
3299 %:%1690=2035%:% |
|
3300 %:%1691=2036%:% |
|
3301 %:%1692=2037%:% |
|
3302 %:%1693=2038%:% |
|
3303 %:%1694=2039%:% |
|
3304 %:%1695=2040%:% |
|
3305 %:%1696=2041%:% |
|
3306 %:%1697=2042%:% |
|
3307 %:%1698=2043%:% |
|
3308 %:%1699=2044%:% |
|
3309 %:%1700=2045%:% |
|
3310 %:%1701=2046%:% |
|
3311 %:%1702=2047%:% |
|
3312 %:%1703=2048%:% |
|
3313 %:%1704=2049%:% |
|
3314 %:%1705=2050%:% |
|
3315 %:%1706=2051%:% |
|
3316 %:%1719=2057%:% |