{
"cells": [
{
"cell_type": "markdown",
"source": [
"# Reductions"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"Dependencies for this notebook: `graphviz` executable installed on the system and on the path, [networkx](https://anaconda.org/anaconda/networkx) and [graphviz python](https://anaconda.org/conda-forge/python-graphviz) anaconda packages. (See [here](https://graphviz.readthedocs.io/en/stable/index.html) for the documentation of the latter package.)\n",
"\nPlease run the utility code at the bottom of this notebook first."
],
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "markdown",
"source": [
"_Useful unicode symbols:_ φ ∨ ∧ ¬ ≠ Ψ"
],
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Announcements:__ New survey at [http://tiny.cc/cs121survey](http://tiny.cc/cs121survey), last two lectures' material. "
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"%%html\n",
"'"
],
"outputs": [
{
"output_type": "display_data",
"data": {
"text/html": [
"'"
],
"text/plain": [
""
]
},
"metadata": {}
}
],
"execution_count": 119,
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"reductions = Digraph()\n",
"reductions.edges([(\"3SAT\",\"Quadratic Equations\"),(\"3SAT\",\"Independent Set\"),(\"3SAT\",\"Longest Path\"),(\"Independent Set\",\"Maximum Cut\")])"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"reductions"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 120,
"data": {
"image/svg+xml": [
"\r\n",
"\r\n",
"\r\n",
"\r\n",
"\r\n"
],
"text/plain": [
""
]
},
"metadata": {}
}
],
"execution_count": 120,
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Def:__ $F \\leq_p G$ if there is poly-time $R:\\{0,1\\}^* \\rightarrow \\{0,1\\}^*$ such that $F(x)=G(R(x))$ for every $x\\in \\{0,1\\}^*$."
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"\"$F$ is no harder than $G$\""
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Problem:__ Prove that $F \\leq_p G$ and $G \\leq_p H$ implies that $F \\leq_P H$"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Proof:__ If $F(x)=G(R(x))$ and $G(y)=H(R'(y))$ then $F(x)=H(R'(R(x)))$"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Problem:__ Let $SHORTPATH(G,s,t,k)=1$ iff there is path $s \\leadsto t$ of langth $\\leq k$.\n",
"\nProve that $SHORTPATH \\leq_p 3SAT$"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"## 3SAT "
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"_\"The mother of all optimization problems\"_"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Input:__ 3CNF formula: AND of $m$ _clauses_. \n",
"\n",
"Clause = OR of three _literals_\n",
"\n",
"Literal = variable or its negation.\n",
"\n__Goal:__ Output 1 iif formula _satisfiable_."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"φ = \"(x0 ∨ ¬x3 ∨ x2 ) ∧ (¬x0 ∨ x1 ∨ ¬x2 ) ∧ (x1 ∨ x2 ∨ ¬x3 ) \""
],
"outputs": [],
"execution_count": 121,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "code",
"source": [
"# Evaluate 3CNF φ on assignment x \n",
"# Both are represented as strings\n",
"def evalcnf(φ,x):\n",
"\n",
" def varval(v):\n",
" return (1-int(x[int(v[2:])]) if v[0]==\"¬\" else int(x[int(v[1:])]))\n",
" \n",
" for (v0,v1,v2) in getclauses(φ):\n",
" # print(c+str([varval(v0),varval(v1),varval(v2)]))\n",
" if not varval(v0)+varval(v1)+varval(v2): return False\n",
" \n",
" return True\n",
"\n",
"# Clause list of a 3CNF φ\n",
"def getclauses(φ):\n",
" clauses = φ.split(\"∧\")\n",
" res = []\n",
" for c in clauses:\n",
" (v0,_,v1,_,v2) = c.strip()[1:-1].split()\n",
" res.append((v0.strip(),v1.strip(),v2.strip()))\n",
" return res\n",
" \n",
"\n",
"# number of variables of a formula φ\n",
"def numvars(φ):\n",
" for n in range(len(φ)-1,0,-1):\n",
" if φ.find('x'+str(n))>= 0: return n+1\n",
" raise Exception\n"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"numvars(φ)"
],
"outputs": [],
"execution_count": null,
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Question:__ What is the value of φ on the assignment $x=0101$? __a__ True, __b__ False"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"evalcnf(φ,\"0101\")"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 122,
"data": {
"text/plain": [
"False"
]
},
"metadata": {}
}
],
"execution_count": 122,
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Question:__ Is φ satisfiable?"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"evalcnf(φ,\"1000\")"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 123,
"data": {
"text/plain": [
"True"
]
},
"metadata": {}
}
],
"execution_count": 123,
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"## Clique problem"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Input:__ Graph $G=(V,E)$ and $k\\in\\mathbb{N}$\n",
"\n__Output:__ $1$ if there is $S \\subseteq V$ with $|S| \\geq k$ s.t. $\\{i,j \\} \\in E$ for every $i \\neq j \\in S$."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"Image('clique.png' ,width=500)"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 124,
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],
"text/plain": [
""
]
},
"metadata": {
"image/png": {
"width": 500
}
}
}
],
"execution_count": 124,
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Question:__ Is $3SAT \\leq_p CLIQUE$ __a__ Yes __b__ No , __c__ I don't know "
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"$CLIQUE(G,k)=ISET(\\overline{G},k)$"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"(_independent set_: $S$ containing no edges)"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"## 3SAT to independent set"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Thm:__ $3SAT \\leq_p IS$"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"To prove need to show poly-time $R$ s.t. $R(\\varphi)=G$ s.t. \n",
"\n",
"* __completeness:__ If $\\varphi$ satisfiable then there is i.set of $G$ of size $\\geq k$\n",
"\n* __soundness:__ If there is an i.set of $G$ with size $\\geq k$ then $\\varphi$ satisfiable."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Pf:__ $2n$ vertices \"$x_i=0$\" and \"$x_i=1$\""
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"$3m$ vertices: $(x_7$ $\\vee$ $\\neg x_{10}$ $\\vee$ $x_{12})$ maps to triangle \"$x_7 \\neq 0$\", \"$x_{10} \\neq 1$\", \"$x_{12}\\neq 0$\""
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"Edges between _inconsistent_ vertices"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"assignment $\\Leftrightarrow$ independent set"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"# Reduction φ ↦ G\n",
"def SAT2IS_(φ):\n",
" n = numvars(φ) \n",
" G =Graph(engine='neato')\n",
" \n",
" # add pairs \"xi=0\" and \"xi=1\"\n",
" for i in range(n): G.edge(\"x\"+str(i)+\"=0\",\"x\"+str(i)+\"=1\")\n",
" \n",
" # map \"x7\" in clause 5 to \"5)x7≠0\", \"¬x12\" in clause 6 to \"6)x12≠1\"\n",
" def nodename(v,c): return str(c)+')'+(v[1:]+\"≠1\" if v[0]==\"¬\" else v+\"≠0\")\n",
" \n",
" #map \"5)x7≠0\" to its neighbor \"x7=0\"\n",
" def neighbor(n): return n.split(')')[1].split('≠')[0]+\"=\"+n[-1]\n",
" \n",
" c = 0\n",
" for C in getclauses(φ):\n",
" (u,v,w) = (nodename(C[0],c),nodename(C[1],c),nodename(C[2],c))\n",
" \n",
" # add triangle of clause\n",
" G.edges([(u,v),(v,w),(u,w)])\n",
" \n",
" # connect each vertex to inconsistent neighbor\n",
" G.edges([(u,neighbor(u)),(v,neighbor(v)),(w,neighbor(w))])\n",
" c += 1\n",
" \n",
" return G"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "code",
"source": [
"SAT2IS_(φ)"
],
"outputs": [],
"execution_count": null,
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"# same reduction but taking care of colors and keeping track what happens to an assignment\n",
"def SAT2IS(φ,x=\"\"):\n",
" S = []\n",
" n = numvars(φ) \n",
" G =Graph(engine='neato')\n",
" for i in range(n):\n",
" u = \"x\"+str(i)+\"=0\"\n",
" v = \"x\"+str(i)+\"=1\"\n",
" G.node(u,style='filled',fillcolor=('red' if x and x[i]==\"0\" else 'green'))\n",
" G.node(v,style='filled',fillcolor=('red' if x and x[i]==\"1\" else 'green'))\n",
" if x: S.append(u if x[i]=='0' else v)\n",
" G.edge(u,v,len='1')\n",
" \n",
" def nodename(v):\n",
" return ((v[1:],\"≠1\") if v[0]==\"¬\" else (v,\"≠0\"))\n",
" \n",
" cnum = 0\n",
" for C in getclauses(φ):\n",
" lastv = None\n",
" found = False\n",
" for v in C:\n",
" (var,cond) = nodename(v)\n",
" name = str(cnum)+\")\"+var+cond\n",
" color = 'lightblue'\n",
" if x and (not found) and x[int(var[1:])]!=cond[1]:\n",
" found = True\n",
" color = 'red'\n",
" S.append(name)\n",
" G.node(name,label=var+cond,style='filled',fillcolor=color)\n",
" if lastv: G.edge(lastv,name,len='1')\n",
" \n",
" lastv = name\n",
" G.edge(name,var+\"=\"+cond[1],len='1.7')\n",
" G.edge(str(cnum)+\")\"+\"\".join(nodename(C[0])),lastv,len='1')\n",
" cnum += 1\n",
" \n",
" return (G if not x else (G,S))"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"SAT2IS(φ,\"1010\")[0]"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 129,
"data": {
"image/svg+xml": [
"\r\n",
"\r\n",
"\r\n",
"\r\n",
"\r\n"
],
"text/plain": [
""
]
},
"metadata": {}
}
],
"execution_count": 129,
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Completeness:__ $\\exists$ sat assign. $\\varphi$ $\\Rightarrow$ $\\exists$ $n+m$ iset in $G$ "
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Pf:__ One vertex out of pair $x_i=0$, $x_i=1$, one vertex out of triangle $x_i \\neq a$, $x_j \\neq b$, $x_k \\neq c$"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Soundness:__ $\\exists$ $n+m$ iset in $G$ $\\Rightarrow$ $\\exists$ sat assign. $\\varphi$ "
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Pf:__ $n+m$ iset must have one vtx per pair, one vtx per triangle"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"If \"$x_i=a$\" in $I$ then set $x_i=a$."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"$x$ must satisfy all clauses."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"## Independent Set to Maximum Cut"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Def:__ If $G=(V,E)$ and $S \\subseteq V$ then $cut(S)$ is number of edges $\\{u,v\\}$ with $u\\in S$ and $v\\not\\in S$.\n",
"\n$MAXCUT(G,k) = 1$ iff there is $S$ with $cut(S) \\geq k$."
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "code",
"source": [
"Image('maxcut.png')"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 130,
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],
"text/plain": [
""
]
},
"metadata": {}
}
],
"execution_count": 130,
"metadata": {
"inputHidden": false,
"outputHidden": false,
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Thm:__ $ISET \\leq_p MAXCUT$"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Corollary:__ $3SAT \\leq_p MAXCUT$"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Proof:__ $G=(V,E)$ maps to $H$ with: "
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"* Special _source_ vertex\n",
"\n",
"* $n$ vertices corresponding to $V$\n",
"\n* $2m$ extra vertices $e_0,e_1$ for each edge"
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Edges:__ $\\{s^*,v \\}$ for all $v\\in V$, $5$ edge gadget for every $e\\in E$."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Claim:__ $G$ has $k$ iset $\\Leftrightarrow$ $H$ has cut of $k+4m$ edges."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "code",
"source": [
"# Reduction IS to MAXCUT\n",
"def IS2MAXCUT_(G):\n",
" G =nxgraph(G)\n",
" H =Graph(engine='sfdp')\n",
" s =\"source\"\n",
" H.node(s) # create source node\n",
" \n",
" for v in G.nodes(): H.edge(s,v)\n",
" \n",
" j =0\n",
" for (u,v) in G.edges():\n",
" g1 = \"e\"+str(j)+\"a\"\n",
" g2 = \"e\"+str(j)+\"b\"\n",
" # add gadget\n",
" H.edges([(s,g1),(s,g2),(g1,g2),(u,g1),(v,g2)]) \n",
" j +=1\n",
" \n",
" \n",
" return H"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "code",
"source": [
"IS2MAXCUT_(SAT2IS(φ))"
],
"outputs": [],
"execution_count": null,
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"# same reduction as above but handling colors and showing the resulting cut when the original graph has independent set\n",
"def IS2MAXCUT(G,I=[]):\n",
" G =nxgraph(G)\n",
" S = []\n",
" H =Graph(engine='sfdp')\n",
" H.node(\"source\",style='filled',fillcolor='blue')\n",
" S.append(\"source\")\n",
" for v in G.nodes():\n",
" color = ('red' if I and v in I else 'lightblue')\n",
" H.node(v,style='filled',fillcolor=color)\n",
" ecol = 'black'\n",
" pwidth = '1'\n",
" if I and v in I: \n",
" S.append(v)\n",
" ecol = 'red'\n",
" pwidth = '2'\n",
" H.edge(\"source\",v,len=\"2\",color=ecol,penwidth=pwidth) \n",
" \n",
" j =0\n",
" for (u,v) in G.edges():\n",
" g1 = \"e\"+str(j)+\"a\"\n",
" g2 = \"e\"+str(j)+\"b\"\n",
" c1 = 'green'\n",
" c2 = 'green'\n",
" if I and (not u in I):\n",
" c1 = 'red'\n",
" S.append(g1)\n",
" if I and (not v in I):\n",
" c2 = 'red'\n",
" S.append(g2)\n",
" gadget = Graph(\"gadget\"+str(j))\n",
" gadget.node(g1,style='filled',fillcolor=c1)\n",
" gadget.node(g2,style='filled',fillcolor=c2)\n",
" gadget.edge(g1,g2,len=\"1\",color=('red' if (g1 in S) != (g2 in I) else 'black'), penwidth=('2' if (g1 in S) != (g2 in I) else '1'))\n",
" gadget.edge(u,g1,len=\"1\", color=('red' if (g1 in S) != (u in I) else 'black'),penwidth =('2' if (g1 in S) != (u in S) else '1') )\n",
" gadget.edge(v,g2,len=\"1\", color=('red' if (g2 in S) != (v in I) else 'black'),penwidth= ('2' if (g2 in S) != (v in S) else '1') )\n",
" \n",
" H.subgraph(gadget)\n",
" H.edge(g1,\"source\",len=\"2.5\",color=('red' if (g1 in S) else 'black'),penwidth=('2' if (g1 in S) else '1'))\n",
" H.edge(g2,\"source\",len=\"2.5\",color=('red' if (g2 in S) else 'black'),penwidth= ('2' if (g2 in S) else '1') )\n",
" j +=1\n",
" \n",
" \n",
" return (H,S) if I else H"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"IS2MAXCUT(*SAT2IS(φ,\"1000\"))[0]"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 132,
"data": {
"image/svg+xml": [
"\r\n",
"\r\n",
"\r\n",
"\r\n",
"\r\n"
],
"text/plain": [
""
]
},
"metadata": {}
}
],
"execution_count": 132,
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Claim:__ $G$ has $k$ iset $\\Leftrightarrow$ $H$ has cut of $k+4m$ edges."
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "code",
"source": [
"Image('ISETtoMAXCUT.png')"
],
"outputs": [
{
"output_type": "execute_result",
"execution_count": 133,
"data": {
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],
"text/plain": [
""
]
},
"metadata": {}
}
],
"execution_count": 133,
"metadata": {
"inputHidden": false,
"outputHidden": false,
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Claim:__ $H$ has cut of $k+4m$ edges $\\Rightarrow$ $G$ has set $I$ with $|I|-|E(I,I)| \\geq k$."
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"## SIZE vs TIME"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Thm:__ For every $F \\in TIME_{++}(T(n))$ and large enough $n$, $F_n \\in SIZE(T(n))$\n",
"\n($F_n$ = restriction of $F$ to $\\{0,1\\}^n$)"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Corollary:__ For every $F \\in TIME_{<<}(T(n))$ and large enough $n$, $F_n \\in SIZE(T(n)^5)$ "
],
"metadata": {
"slideshow": {
"slide_type": "fragment"
}
}
},
{
"cell_type": "markdown",
"source": [
"__Thm:__ For every $F \\in TIME_{++}(T(n))$ and large enough $n$, $F_n \\in SIZE(T(n))$\n",
"\n($F_n$ = restriction of $F$ to $\\{0,1\\}^n$)"
],
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "code",
"source": [
"#Proof by Python:\n",
"\n",
"def expand(P,T,n):\n",
" result = \"\"\n",
"\n",
" for k in range(T):\n",
" i=index(k)\n",
" validx = ('one' if i"
]
},
"metadata": {}
}
],
"execution_count": 135,
"metadata": {
"slideshow": {
"slide_type": "slide"
}
}
},
{
"cell_type": "markdown",
"source": [
"### Utility code (run this first)"
],
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"%pylab"
],
"outputs": [],
"execution_count": null,
"metadata": {
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"from IPython.display import Image\n",
"from IPython.core.display import HTML "
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"inputHidden": false,
"outputHidden": false,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"import graphviz\n",
"from graphviz import Graph\n",
"from graphviz import Digraph"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"import networkx as nx\n",
"\n",
"import matplotlib\n",
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"from IPython.display import Image\n",
"\n",
"import warnings\n",
"warnings.filterwarnings(\"ignore\")\n",
"\n",
"import math\n"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"import pydotplus\n",
"\n",
"def nxgraph(G):\n",
" P = pydotplus.graph_from_dot_data(G.source)\n",
" return nx.drawing.nx_pydot.from_pydot(P)\n"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"# import matplotlib.cbook\n",
"# warnings.filterwarnings(\"ignore\",category=matplotlib.cbook.mplDeprecation)\n",
"\n",
"def NAND2Graph(P):\n",
" n = max([int(var[2:]) for var in P.split() if var[:2]=='x_' ])+1 # no of inputs\n",
" m = max([int(var[2:]) for var in P.split() if var[:2]=='y_' ])+1 # no of outputs\n",
" nodes = {}\n",
" \n",
" def uniquenode(v):\n",
" idx = nodes.setdefault(v,-1)\n",
" nodes[v] = nodes[v]+1\n",
" return v+(\" \"*(idx+1))\n",
" \n",
" def lastnode(v):\n",
" idx = nodes.get(v,0)\n",
" return v+(\" \"*idx)\n",
" \n",
" \n",
" G = nx.DiGraph()\n",
" for line in P.split('\\n'):\n",
" if not line or line[0]=='#' or line[0]=='//': continue # ignore empty and commented out lines\n",
" (var1,assign,var2,op,var3) = line.split()\n",
" var1 = uniquenode(var1)\n",
" var2 = lastnode(var2)\n",
" var3 = lastnode(var3)\n",
" G.add_node(var1)\n",
" G.add_edge(var2,var1)\n",
" G.add_edge(var3,var1)\n",
" \n",
" return [G, [lastnode(\"y_\"+str(j)) for j in range(m)]]\n",
" \n",
" \n",
"def EVALgraph(L,n,m,x):\n",
" t = max([max(triple) for triple in L])+1\n",
" s = len(L)\n",
" \n",
" avars = [0]*t\n",
" avars[:n]=x\n",
" values = [0]*(n+s+m)\n",
" values[:n]=x\n",
"\n",
" l=0\n",
" for (a,b,c) in L:\n",
" avars[a] = 1-avars[b]*avars[c]\n",
" values[l+n] = avars[a]\n",
" l+=1\n",
" \n",
" \n",
" y = avars[t-m:t]\n",
" values[n+s:n+s+m] = y\n",
" \n",
" \n",
" G = nx.DiGraph()\n",
" \n",
" \n",
" def getnode(i):\n",
" if i=0:\n",
" G.add_edge(lines[in1],lines[l+n])\n",
" if in2>=0:\n",
" G.add_edge(lines[in2],lines[l+n])\n",
" l += 1\n",
" \n",
" for j in range(m):\n",
" G.add_edge(lines[last_written(t-m+j,s)],getnode(n+s+j))\n",
" \n",
" return [G, [getnode(n+s+j) for j in range(m)]]\n",
"\n",
"def draw_eval(prog,s,pruned=\"none\"):\n",
" x = [int(a) for a in s]\n",
" [n,m,t] = params(prog)\n",
" L = triples(prog,n,m,t)\n",
" [G,O] = EVALgraph(L,n,m,x)\n",
" if pruned != \"none\":\n",
" prune(G,O,pruned)\n",
" return draw_DAG(G)\n",
" \n",
"\n",
"def draw_DAG(G):\n",
" print(str(len(G.nodes()))+\" nodes\")\n",
" D = nx.drawing.nx_pydot.to_pydot(G)\n",
" png_str = D.create_png()\n",
" return Image(data=png_str)\n",
"\n\n",
"def draw_graph(prog,pruned=\"none\"):\n",
" [G,O] = NAND2Graph(prog)\n",
" if pruned != \"none\":\n",
" prune(G,O,pruned)\n",
" return draw_DAG(G)"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"def prune(G,O,pruned):\n",
" \n",
" if pruned in [\"sinks\",\"both\"]:\n",
" found = True\n",
" while found:\n",
" found = False\n",
" nodes = G.nodes()\n",
" for n in nodes:\n",
" if len(G.successors(n))==0 and not(n in O):\n",
" G.remove_node(n)\n",
" found = True\n",
" \n",
" if pruned in [\"merge\",\"both\"]: \n",
" found = True\n",
" while found:\n",
" found = False\n",
" for n in G.nodes():\n",
" for np in G.nodes():\n",
" if (n != np) and (np[0]!='x') and (set(G.predecessors(n))== set(G.predecessors(np))):\n",
" s = G.successors(np)\n",
" for a in s:\n",
" G.add_edge(n,a)\n",
" G.remove_node(np)\n",
" found = True\n",
" break\n",
" if found:\n",
" break\n",
" return G"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [
"import networkx as nx\n",
"\n",
"import matplotlib\n",
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"from IPython.display import Image\n",
"\n",
"import warnings\n",
"warnings.filterwarnings(\"ignore\")\n",
"\n",
"# import matplotlib.cbook\n",
"# warnings.filterwarnings(\"ignore\",category=matplotlib.cbook.mplDeprecation)\n",
"\n",
"def NAND2Graph(P):\n",
" n = max([int(var[2:]) for var in P.split() if var[:2]=='x_' ])+1 # no of inputs\n",
" m = max([int(var[2:]) for var in P.split() if var[:2]=='y_' ])+1 # no of outputs\n",
" nodes = {}\n",
" \n",
" def uniquenode(v):\n",
" idx = nodes.setdefault(v,-1)\n",
" nodes[v] = nodes[v]+1\n",
" return v+(\" \"*(idx+1))\n",
" \n",
" def lastnode(v):\n",
" idx = nodes.get(v,0)\n",
" return v+(\" \"*idx)\n",
" \n",
" \n",
" G = nx.DiGraph()\n",
" for line in P.split('\\n'):\n",
" if not line or line[0]=='#' or line[0]=='//': continue # ignore empty and commented out lines\n",
" (var1,assign,var2,op,var3) = line.split()\n",
" var1 = uniquenode(var1)\n",
" var2 = lastnode(var2)\n",
" var3 = lastnode(var3)\n",
" G.add_node(var1)\n",
" G.add_edge(var2,var1)\n",
" G.add_edge(var3,var1)\n",
" \n",
" return [G, [lastnode(\"y_\"+str(j)) for j in range(m)]]\n",
" \n",
" \n",
"def EVALgraph(L,n,m,x):\n",
" t = max([max(triple) for triple in L])+1\n",
" s = len(L)\n",
" \n",
" avars = [0]*t\n",
" avars[:n]=x\n",
" values = [0]*(n+s+m)\n",
" values[:n]=x\n",
"\n",
" l=0\n",
" for (a,b,c) in L:\n",
" avars[a] = 1-avars[b]*avars[c]\n",
" values[l+n] = avars[a]\n",
" l+=1\n",
" \n",
" \n",
" y = avars[t-m:t]\n",
" values[n+s:n+s+m] = y\n",
" \n",
" \n",
" G = nx.DiGraph()\n",
" \n",
" \n",
" def getnode(i):\n",
" if i=0:\n",
" G.add_edge(lines[in1],lines[l+n])\n",
" if in2>=0:\n",
" G.add_edge(lines[in2],lines[l+n])\n",
" l += 1\n",
" \n",
" for j in range(m):\n",
" G.add_edge(lines[last_written(t-m+j,s)],getnode(n+s+j))\n",
" \n",
" return [G, [getnode(n+s+j) for j in range(m)]]\n",
"\n",
"def draw_eval(prog,s,pruned=\"none\"):\n",
" x = [int(a) for a in s]\n",
" [n,m,t] = params(prog)\n",
" L = triples(prog,n,m,t)\n",
" [G,O] = EVALgraph(L,n,m,x)\n",
" if pruned != \"none\":\n",
" prune(G,O,pruned)\n",
" return draw_DAG(G)\n",
" \n",
"\n",
"def draw_DAG(G):\n",
" print(str(len(G.nodes()))+\" nodes\")\n",
" D = nx.drawing.nx_pydot.to_pydot(G)\n",
" png_str = D.create_png()\n",
" return Image(data=png_str)\n",
"\n",
"def display_graph(G):\n",
" print(str(len(G.nodes()))+\" nodes\")\n",
" D = nx.drawing.nx_pydot.to_pydot(G)\n",
" png_str = D.create_png()\n",
" return Image(data=png_str)\n",
"\n\n\n",
"def draw_graph(prog,pruned=\"none\"):\n",
" [G,O] = NAND2Graph(prog)\n",
" if pruned != \"none\":\n",
" prune(G,O,pruned)\n",
" return draw_DAG(G)\n",
"\n",
"def prune(G,O,pruned):\n",
" \n",
" if pruned in [\"sinks\",\"both\"]:\n",
" found = True\n",
" while found:\n",
" found = False\n",
" nodes = G.nodes()\n",
" for n in nodes:\n",
" if len(G.successors(n))==0 and not(n in O):\n",
" G.remove_node(n)\n",
" found = True\n",
" \n",
" if pruned in [\"merge\",\"both\"]: \n",
" found = True\n",
" while found:\n",
" found = False\n",
" for n in G.nodes():\n",
" for np in G.nodes():\n",
" if (n != np) and (np[0]!='x') and (set(G.predecessors(n))== set(G.predecessors(np))):\n",
" s = G.successors(np)\n",
" for a in s:\n",
" G.add_edge(n,a)\n",
" G.remove_node(np)\n",
" found = True\n",
" break\n",
" if found:\n",
" break\n",
" return G"
],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
"slide_type": "skip"
}
}
},
{
"cell_type": "code",
"source": [],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"slideshow": {
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}
}
},
{
"cell_type": "code",
"source": [],
"outputs": [],
"execution_count": null,
"metadata": {
"collapsed": true,
"inputHidden": false,
"outputHidden": false,
"slideshow": {
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}
}
}
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"metadata": {
"celltoolbar": "Slideshow",
"kernel_info": {
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"language_info": {
"name": "python",
"version": "3.6.1",
"mimetype": "text/x-python",
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"pygments_lexer": "ipython3",
"nbconvert_exporter": "python",
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