20251210
16110600
1.0
FALSE
via_malha_viaria_consorcio_P6
002
592721.309800
722993.348400
7554525.215800
7650514.906300
1
Projected
GCS_SIRGAS_2000
Linear Unit: Meter (1.000000)
<ProjectedCoordinateSystem xsi:type='typens:ProjectedCoordinateSystem' xmlns:xsi='http://www.w3.org/2001/XMLSchema-instance' xmlns:xs='http://www.w3.org/2001/XMLSchema' xmlns:typens='http://www.esri.com/schemas/ArcGIS/3.1.0'><WKT>PROJCS["SIRGAS_2000_UTM_Zone_23S",GEOGCS["GCS_SIRGAS_2000",DATUM["D_SIRGAS_2000",SPHEROID["GRS_1980",6378137.0,298.257222101]],PRIMEM["Greenwich",0.0],UNIT["Degree",0.0174532925199433]],PROJECTION["Transverse_Mercator"],PARAMETER["False_Easting",500000.0],PARAMETER["False_Northing",10000000.0],PARAMETER["Central_Meridian",-45.0],PARAMETER["Scale_Factor",0.9996],PARAMETER["Latitude_Of_Origin",0.0],UNIT["Meter",1.0],AUTHORITY["EPSG",31983]]</WKT><XOrigin>-5120900</XOrigin><YOrigin>1900</YOrigin><XYScale>10000</XYScale><ZOrigin>0</ZOrigin><ZScale>1</ZScale><MOrigin>0</MOrigin><MScale>1</MScale><XYTolerance>0.001</XYTolerance><ZTolerance>0.001</ZTolerance><MTolerance>0.001</MTolerance><HighPrecision>true</HighPrecision><WKID>31983</WKID><LatestWKID>31983</LatestWKID></ProjectedCoordinateSystem>
SIRGAS_2000_UTM_Zone_23S
20260220
19450200
20260220
19450200
150000000
5000
ISO19139
ISO 19139 Metadata Implementation Specification GML3.2
Esri ArcGIS 13.1.0.41833
Malha Viária (consórcio)
1
-44.106401
-42.838500
-21.233321
-22.111793
Malha
Viária
Vias
<DIV STYLE="text-align:Left;"><DIV><DIV><P><SPAN>Camada de dados geográficos referente ao sistema viário local (abrangendo inclusive os municípios limítrofes), utilizada para contextualizar todos os dados primários e secundários que caracterizem o sistema viário do município de Juiz de Fora</SPAN><SPAN>.</SPAN></P></DIV></DIV></DIV>
Mapear o sistema viário do município de Juiz de Fora
Consórcio JF Sustentável (2024).
Observação: Adaptado de Open Street Map. Dados secundários obtidos da Prefeitura Municipal (2023; 2024), no portal JFLegfis (2024) e no VGeo DNIT (2021; 2022).
Enterprise Geodatabase Feature Class
dataset
EPSG
6.11(8.1.2)
0
Simple
FALSE
0
TRUE
FALSE
via_malha_viaria_consorcio_P6
Feature Class
0
OBJECTID
ID
OID
4
10
0
Internal feature number.
Esri
Sequential unique whole numbers that are automatically generated.
Shape
Geometria
Geometry
8
0
0
Feature geometry.
Esri
Coordinates defining the features.
sigla
Sigla
String
254
0
0
nome
Nome
String
254
0
0
geocodigo
Geocódigo
String
15
0
0
municipio
Município
String
255
0
0
fonte
Fonte
String
150
0
0
osm_u
OSM.U
Double
8
38
8
osm_v
OSM.V
Double
8
38
8
osm_id
OSM.ID
String
254
0
0
osm_classe
OSM.Classe
String
254
0
0
osm_sentido_unico
OSM.Sentido.Único
String
254
0
0
urbano_rural
Urbano/Rural
String
150
0
0
osm_comprimento
OSM.Comprimento
Double
8
38
8
osm_de
OSM.De
Double
8
38
8
osm_para
OSM.Para
Double
8
38
8
osm_ponte
OSM.Ponte
String
254
0
0
vias_classificacao_viaria
Vias.Classificação.Viária
String
150
0
0
osm_velocidade_max
OSM.Velocidade.Máxima
String
254
0
0
vias_cadastro_vias
Vias.Cadastro.Vias
String
150
0
0
vias_declividade_max
Vias.Declividade.Máx
Double
8
38
8
vias_declividade_media
Vias.Declividade.Média
Double
8
38
8
vias_restricao_veic_pesados
Vias.Restrição.Veículos.Pesados
String
250
0
0
levant_pavim_material
Levant.Pavim.Material
String
150
0
0
levant_pavim_situacao
Levant.Pavim.Situação
String
150
0
0
levant_sentido_via
Levant.Sentido.Via
String
50
0
0
levant_larg_rolamento
Levant.Larg.Rolamento
Double
8
38
8
levant_nro_faixas_sent1
Levant.Nro.Faixas.S1
SmallInteger
2
5
0
levant_nro_faixas_sent2
Levant.Nro.Faixas.S2
SmallInteger
2
5
0
levant_largura_caixa
Levant.Largura.Caixa
Double
8
38
8
levant_sinal_existente
Levant.Sinaliz.Existente
String
100
0
0
levant_sinal_hz_situacao
Levant.Sin.Hz.Situaçao
String
50
0
0
observacao
Observação
String
255
0
0
vias_estacionamento_rotativo
Vias.Estacionamento.Rotativo
String
150
0
0
levant_sinal_v_reg_situacao
Lev.Sinaliz.V.Reg.Situação
String
150
0
0
levant_sinal_v_adv_situacao
Lev.Sinaliz.V.Adv.Situação
String
150
0
0
levant_sinal_v_ind_situacao
Lev.Sinaliz.V.Ind.Situação
String
150
0
0
levant_cdg_trecho_logradouro
Levant.Cdg.Trecho.Logradouro
String
15
0
0
vias_lei_classificacao_viaria
Vias.Lei.Classif.Viária
String
150
0
0
vias_jurisdicao
Vias.Jurisdição
String
150
0
0
levant_interrupcao_barreira
Levant.Interrupção.por.Barreira
String
150
0
0
modelo_volume_trafego
Modelo.Volume.Tráfego
String
150
0
0
vias_ano_lei_classif_viaria
Vias.Ano.Lei.Classif.Viária
String
10
0
0
qtde_lotes_uso_comercial
Qtde.Lotes.Uso.Comercial
Integer
4
10
0
qtde_lotes_uso_industrial
Qtde.Lotes.Uso.Industrial
Integer
4
10
0
qtde_lotes_uso_misto
Qtde.Lotes.Uso.Misto
Integer
4
10
0
qtde_lotes_outros_usos
Qtde.Lotes.Outros.Usos
Integer
4
10
0
qtde_lotes_uso_residencial
Qtde.Lotes.Uso.Residencial
Integer
4
10
0
qtde_lotes_sem_uso
Qtde.Lotes.Sem.Uso
Integer
4
10
0
presenca_infraestrutura
Presença.Infraestrutura
Integer
4
10
0
uso_comercial_porkm
Uso.Comercial.Por/km
Double
8
38
8
uso_misto_porkm
Uso.Misto.Por/km
Double
8
38
8
regiao_planejamento
Região.Planejamento
String
150
0
0
inf_rede_agua
Inf.Rede.Água
String
10
0
0
inf_rede_esgoto
Inf.Rede.Esgoto
String
10
0
0
inf_rede_gas
Inf.Rede.Gás
String
10
0
0
inf_coleta_residuos_solidos
Inf.Coleta.Resíduos.Solidos
String
10
0
0
inf_drenagem
Inf.Drenagem
String
10
0
0
inf_passeio
Inf.Passeio
String
10
0
0
inf_cicloviaria
Inf.Cicloviária
String
10
0
0
inf_pavimentacao
Inf.Pavimentação
Double
8
38
8
shape.STLength()
shape.STLength()
Double
0
0
0
20260220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