This commit is contained in:
wassname committed 2018-12-11 15:33:51 +08:00
1 parent 10a2182755
commit bc4fd3a93d
3 files changed
+90 -90

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+80 -80
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@@ -5,8 +5,8 @@
"execution_count": 1,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:16.248384Z",
"start_time": "2018-12-07T06:05:14.956256Z"
"end_time": "2018-12-08T14:01:13.043250Z",
"start_time": "2018-12-08T14:01:12.023472Z"
}
},
"outputs": [
@@ -30,8 +30,8 @@
"execution_count": 2,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:16.526906Z",
"start_time": "2018-12-07T06:05:16.522085Z"
"end_time": "2018-12-08T14:01:13.051921Z",
"start_time": "2018-12-08T14:01:13.047031Z"
}
},
"outputs": [],
@@ -45,15 +45,15 @@
"execution_count": 3,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:16.543378Z",
"start_time": "2018-12-07T06:05:16.529860Z"
"end_time": "2018-12-08T14:01:13.071373Z",
"start_time": "2018-12-08T14:01:13.059743Z"
}
},
"outputs": [
{
"data": {
"text/plain": [
"'../outputs/train_2018-12-07_07-38-26.log'"
"'../outputs/train_2018-12-08_08-34-55.log'"
]
},
"execution_count": 3,
@@ -83,8 +83,8 @@
"execution_count": 4,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:16.553578Z",
"start_time": "2018-12-07T06:05:16.546753Z"
"end_time": "2018-12-08T14:01:13.084475Z",
"start_time": "2018-12-08T14:01:13.074309Z"
}
},
"outputs": [],
@@ -112,8 +112,8 @@
"execution_count": 5,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:16.594825Z",
"start_time": "2018-12-07T06:05:16.555877Z"
"end_time": "2018-12-08T14:01:13.141441Z",
"start_time": "2018-12-08T14:01:13.086973Z"
}
},
"outputs": [],
@@ -126,8 +126,8 @@
"execution_count": 6,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:16.883358Z",
"start_time": "2018-12-07T06:05:16.598460Z"
"end_time": "2018-12-08T14:01:13.424728Z",
"start_time": "2018-12-08T14:01:13.144119Z"
},
"scrolled": true
},
@@ -135,7 +135,7 @@
{
"data": {
"text/plain": [
"<matplotlib.axes._subplots.AxesSubplot at 0x7ff884559b00>"
"<matplotlib.axes._subplots.AxesSubplot at 0x7f516f97a518>"
]
},
"execution_count": 6,
@@ -144,9 +144,9 @@
},
{
"data": {
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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff853919780>"
"<matplotlib.figure.Figure at 0x7f516fc25c18>"
]
},
"metadata": {},
@@ -159,29 +159,29 @@
},
{
"cell_type": "code",
"execution_count": 15,
"execution_count": 7,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:06:36.743828Z",
"start_time": "2018-12-07T06:06:36.463093Z"
"end_time": "2018-12-08T14:01:13.705024Z",
"start_time": "2018-12-08T14:01:13.428611Z"
}
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.axes._subplots.AxesSubplot at 0x7ff884f0cda0>"
"<matplotlib.axes._subplots.AxesSubplot at 0x7f516fa66198>"
]
},
"execution_count": 15,
"execution_count": 7,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84da32860>"
"<matplotlib.figure.Figure at 0x7f516fc53eb8>"
]
},
"metadata": {},
@@ -197,15 +197,15 @@
"execution_count": 8,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:17.396367Z",
"start_time": "2018-12-07T06:05:17.160066Z"
"end_time": "2018-12-08T14:01:13.938521Z",
"start_time": "2018-12-08T14:01:13.707513Z"
}
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.axes._subplots.AxesSubplot at 0x7ff88c02f9e8>"
"<matplotlib.axes._subplots.AxesSubplot at 0x7f516f972390>"
]
},
"execution_count": 8,
@@ -214,9 +214,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c1a3668>"
"<matplotlib.figure.Figure at 0x7f516fbec048>"
]
},
"metadata": {},
@@ -232,15 +232,15 @@
"execution_count": 9,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:17.728365Z",
"start_time": "2018-12-07T06:05:17.398913Z"
"end_time": "2018-12-08T14:01:14.271133Z",
"start_time": "2018-12-08T14:01:13.941096Z"
}
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.legend.Legend at 0x7ff884d896d8>"
"<matplotlib.legend.Legend at 0x7f516fb6deb8>"
]
},
"execution_count": 9,
@@ -249,9 +249,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884e0ce80>"
"<matplotlib.figure.Figure at 0x7f516fb6d588>"
]
},
"metadata": {},
@@ -269,15 +269,15 @@
"execution_count": 10,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:18.057535Z",
"start_time": "2018-12-07T06:05:17.730931Z"
"end_time": "2018-12-08T14:01:14.482924Z",
"start_time": "2018-12-08T14:01:14.273830Z"
}
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.axes._subplots.AxesSubplot at 0x7ff884f95ef0>"
"<matplotlib.axes._subplots.AxesSubplot at 0x7f516fb1b160>"
]
},
"execution_count": 10,
@@ -286,9 +286,9 @@
},
{
"data": {
"image/png": "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 truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff8534dfd68>"
"<matplotlib.figure.Figure at 0x7f516faa7ac8>"
]
},
"metadata": {},
@@ -304,17 +304,17 @@
"execution_count": 11,
"metadata": {
"ExecuteTime": {
"end_time": "2018-12-07T06:05:21.713481Z",
"start_time": "2018-12-07T06:05:18.059926Z"
"end_time": "2018-12-08T14:01:18.120808Z",
"start_time": "2018-12-08T14:01:14.485530Z"
},
"scrolled": false
},
"outputs": [
{
"data": {
"image/png": "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 truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884e0cb70>"
"<matplotlib.figure.Figure at 0x7f516fabdb00>"
]
},
"metadata": {},
@@ -322,9 +322,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884e27438>"
"<matplotlib.figure.Figure at 0x7f516a0dfc18>"
]
},
"metadata": {},
@@ -332,9 +332,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884f059e8>"
"<matplotlib.figure.Figure at 0x7f516a0fb4a8>"
]
},
"metadata": {},
@@ -342,9 +342,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c03f0f0>"
"<matplotlib.figure.Figure at 0x7f516a090160>"
]
},
"metadata": {},
@@ -352,9 +352,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c1d5eb8>"
"<matplotlib.figure.Figure at 0x7f5169ffd748>"
]
},
"metadata": {},
@@ -362,9 +362,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c162c18>"
"<matplotlib.figure.Figure at 0x7f5169fdb908>"
]
},
"metadata": {},
@@ -372,9 +372,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84da8c470>"
"<matplotlib.figure.Figure at 0x7f516fa43860>"
]
},
"metadata": {},
@@ -382,9 +382,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c0df3c8>"
"<matplotlib.figure.Figure at 0x7f516a06af28>"
]
},
"metadata": {},
@@ -392,9 +392,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c12a6a0>"
"<matplotlib.figure.Figure at 0x7f516a0ca630>"
]
},
"metadata": {},
@@ -402,9 +402,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884ea4fd0>"
"<matplotlib.figure.Figure at 0x7f516a070518>"
]
},
"metadata": {},
@@ -412,9 +412,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84da665f8>"
"<matplotlib.figure.Figure at 0x7f5169f2f630>"
]
},
"metadata": {},
@@ -422,9 +422,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84d98b6a0>"
"<matplotlib.figure.Figure at 0x7f5169f13748>"
]
},
"metadata": {},
@@ -432,9 +432,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84d9a2a20>"
"<matplotlib.figure.Figure at 0x7f5169e5e278>"
]
},
"metadata": {},
@@ -442,9 +442,9 @@
},
{
"data": {
"image/png": "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 truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84d936dd8>"
"<matplotlib.figure.Figure at 0x7f5169e42c50>"
]
},
"metadata": {},
@@ -452,9 +452,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff84d90f898>"
"<matplotlib.figure.Figure at 0x7f5169ded4a8>"
]
},
"metadata": {},
@@ -462,9 +462,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884eef160>"
"<matplotlib.figure.Figure at 0x7f5169d6b358>"
]
},
"metadata": {},
@@ -472,9 +472,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c1da748>"
"<matplotlib.figure.Figure at 0x7f5169d589b0>"
]
},
"metadata": {},
@@ -482,9 +482,9 @@
},
{
"data": {
"image/png": "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 truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884f720f0>"
"<matplotlib.figure.Figure at 0x7f5169cb9a20>"
]
},
"metadata": {},
@@ -492,9 +492,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff884e190b8>"
"<matplotlib.figure.Figure at 0x7f5169c74d30>"
]
},
"metadata": {},
@@ -502,9 +502,9 @@
},
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ff88c220d30>"
"<matplotlib.figure.Figure at 0x7f5169c2f358>"
]
},
"metadata": {},
+3 -3
View File
@@ -72,9 +72,9 @@ class HeadlessGame {
desiredActionStddev: 0.2,
minActionStddev: 0.001,
initialStddev: 0.4,
initialStddev: 0.6,
adoptionCoefficient: 1.01,
noiseDecay: 0.999,
noiseDecay: 0.99,
actorFirstLayerSize: 128,
actorSecondLayerSize: 64,
@@ -82,7 +82,7 @@ class HeadlessGame {
criticFirstLayerASize: 128,
criticSecondLayerSize: 64,
nbEpochs: 700,
nbEpochs: 500,
nbEpochsCycle: 10,
nbTrainSteps: 100,
maxStep: 1800,
+7 -7
View File
@@ -10,7 +10,7 @@ const {
Renderer
} = require('./renderer')
const STRENGTH = 2
const STRENGTH = 1.7
class Walker {
constructor(world, floor, config) {
@@ -134,16 +134,16 @@ class Walker {
var otherFixture = contact.m_fixtureA.m_body.m_userData == "floor" ? contact.m_fixtureB : contact.m_fixtureA
if (otherFixture.m_body === self.right_leg.foot) {
// TODO let the agent act to grip or not. Only if palm or foot down?
self.right_leg.frictionJoint.maxForce = 1000 * self.grips[0]
self.right_leg.frictionJoint.maxForce = 0 * self.grips[0]
self.right_leg.frictionJoint.maxTorque = 1000 * self.grips[0]
} else if (otherFixture.m_body === self.left_leg.foot) {
self.left_leg.frictionJoint.maxForce = 1000 * self.grips[1]
self.left_leg.frictionJoint.maxForce = 0 * self.grips[1]
self.left_leg.frictionJoint.maxTorque = 1000 * self.grips[1]
} else if (otherFixture.m_body == self.right_arm.hand) {
self.right_arm.frictionJoint.maxForce = 1000 * self.grips[2]
self.right_arm.frictionJoint.maxForce = 0 * self.grips[2]
self.right_arm.frictionJoint.maxTorque = 1000 * self.grips[2]
} else if (otherFixture.m_body === self.left_arm.hand) {
self.left_arm.frictionJoint.maxForce = 1000 * self.grips[3]
self.left_arm.frictionJoint.maxForce = 0 * self.grips[3]
self.left_arm.frictionJoint.maxTorque = 1000 * self.grips[3]
}
}
@@ -211,10 +211,10 @@ class Walker {
position.y -= this.torso_def.upper_height / 2;
position.x -= this.torso_def.lower_width / 3;
jd.Initialize(upper_torso, lower_torso, position);
jd.lowerAngle = deg2rad(-35 / 2);
jd.lowerAngle = deg2rad(-10 / 2);
jd.upperAngle = deg2rad(30 / 2);
jd.enableLimit = true;
jd.maxMotorTorque = 150 * STRENGTH;
jd.maxMotorTorque = 10 * STRENGTH;
jd.motorSpeed = 0;
jd.enableMotor = true;
var j = this.world.CreateJoint(jd)