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	<title>Mozaik &#187; Mozaik Acadêmica</title>
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	<link>http://www.mozaik.com.br/blog</link>
	<description>Blog da Mozaik</description>
	<lastBuildDate>Mon, 28 Nov 2011 19:36:48 +0000</lastBuildDate>
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		<title>CONTRASTE NA SINALIZAÇÃO TÁTIL</title>
		<link>http://www.mozaik.com.br/blog/2011/11/contraste-na-sinalizacao-tatil/</link>
		<comments>http://www.mozaik.com.br/blog/2011/11/contraste-na-sinalizacao-tatil/#comments</comments>
		<pubDate>Mon, 28 Nov 2011 19:18:47 +0000</pubDate>
		<dc:creator>Blog Mozaik</dc:creator>
				<category><![CDATA[Arquitetura Inclusiva]]></category>
		<category><![CDATA[Arquitetura e Design]]></category>
		<category><![CDATA[Inovação e Tecnologia]]></category>
		<category><![CDATA[Mozaik Acadêmica]]></category>
		<category><![CDATA[baixa visão]]></category>
		<category><![CDATA[contraste]]></category>
		<category><![CDATA[contraste e baixa visão]]></category>
		<category><![CDATA[contraste em acessibilidade]]></category>
		<category><![CDATA[contraste em piso tátil]]></category>
		<category><![CDATA[contraste em pisos táteis]]></category>
		<category><![CDATA[elementos táteis]]></category>
		<category><![CDATA[medida de contraste]]></category>
		<category><![CDATA[medida de cor]]></category>
		<category><![CDATA[piso podotátil]]></category>
		<category><![CDATA[piso tátil]]></category>
		<category><![CDATA[sinalização tátil por elementos discretos]]></category>

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		<description><![CDATA[No contexto da acessibilidade, quando falamos de contraste, estamos lidando com pessoas de baixa visão, já que para um cego, o contraste definitivamente não faz sentido. O conceito de baixa visão pode ser bem entendido no site do Instituto Benjamin Constant. Na orientação e mobilidade, necessitamos ver formas críticas de baixo-contraste como o meio-fio e degraus [...]]]></description>
			<content:encoded><![CDATA[<div id="attachment_1377" class="wp-caption alignleft" style="width: 150px"><a href="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/cINZA-cASTELO-cORTADO.jpg"><img class="size-full wp-image-1377" title="Contraste piso tátil com granito" src="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/cINZA-cASTELO-cORTADO.jpg" alt="Granito cinza castelo com elementos táteis - contraste" width="140" height="137" /></a><p class="wp-caption-text">Contraste entre elementos (piso tátil) táteis Mozaik Linha Dome e granito</p></div>
<p>No contexto da acessibilidade, quando falamos de contraste, estamos lidando com pessoas de baixa visão, já que para um cego, o contraste definitivamente não faz sentido. O conceito de baixa visão pode ser bem entendido no site do <a target="_blank" href="http://www.ibc.gov.br/index.php?catid=149&amp;blogid=1&amp;itemid=10171">Instituto Benjamin Constant</a>. Na orientação e mobilidade, necessitamos ver formas críticas de baixo-contraste como o meio-fio e degraus da escada, por exemplo. No trânsito, várias situações estão em nível baixo de contraste, como enxergar ao anoitecer e durante a noite, na chuva, no nevoeiro. Grosso modo, nossa sensibilidade ao contraste está associada à nossa capacidade de distinção claro/escuro.</p>
<p>Intuitivamente muitos tendem a pensar que o contraste está diretamente relacionado às cores. Na verdade, até mesmo porque várias patologias visuais impedem que a pessoa faça boa distinção entre cores, o contraste é criado pela diferença em <strong>luminância</strong> de duas superfícies adjacentes, ou seja, <strong>na quantidade de luz refletida por cada uma destas superfícies</strong>. O contraste pode ser medido de diferentes formas. Em trabalhos <strong>clínicos</strong>, usa-se normalmente a fórmula de Michelson:</p>
<p><strong>Contraste = (Lmax – Lmin) / (Lmax + Lmin)</strong></p>
<p>onde Lmax indica a luminância da superfície mais clara e Lmin a luminância da superfície mais escura.</p>
<p>A Norma Australiana 1428, que trata de acessibilidade utiliza no denominador a luminância média das duas superfícies:</p>
<p><strong>Contraste = (Lmax – Lmin) / 0,5(Lmax + Lmin)</strong></p>
<p>O contraste é em geral expresso em porcentagem e o resultado da fração é então multiplicado por 100. Desta forma o contraste máximo é 100%.</p>
<p><strong>TEORIA DA COR</strong></p>
<p>Existem países onde as normas de acessibilidade detalham métodos numéricos para determinação do contraste. Para isso utilizam escalas cromáticas e algorítimos matemáticos baseados na teoria da cor, capazes de determinar com precisão o contraste entre materiais. Por exemplo, a norma australiana AS 1428.2:2002 estabelece em seu Apêndice F uma fórmula para cálculo do contraste, utilizando a escala cromática <a target="_blank" href="http://www.cie.co.at/">CIE</a> Y x y.</p>
<p><a href="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/CIEsolid.gif"><img class="alignleft size-medium wp-image-1389" title="CIEsolid" src="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/CIEsolid-262x300.gif" alt="" width="262" height="300" /></a>Uma representação tridimensional desta escala é mostrada na figura ao lado. Por simplificação, podemos entender a variável Y como “refletância luminosa” ou, em outras palavras a propriedade claro-escuro de uma cor. Intuitivamente, Y=0 corresponde ao preto total e Y=100, corresponde ao branco total. As demais coordenadas estão associadas à tonalidade e saturação, de acordo com equações que consideram a sensibilidade do olho humano para as três cores básicas e seus respectivos comprimentos de onda. Essa sensibilidade denominada tristimulus, conduz a sistemas matemáticos tridimensionais (chamados espaços de cor) capazes de determinar uma cor com precisão. O sitema CIE Yxy é um desses sistemas conhecidos como espaços cromáticos e é utilizado nas normas australianas, por exemplo.</p>
<p><strong>MEDIDAS DA COR E DO CONTRASTE</strong></p>
<div id="attachment_1396" class="wp-caption alignleft" style="width: 272px"><a href="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/100_5750.jpg"><img class="size-medium wp-image-1396" title="Medida do contraste piso tátil e granito" src="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/100_5750-300x225.jpg" alt="medida do contraste acessibilidade" width="262" height="196" /></a><p class="wp-caption-text">Colorímetro medindo a luminância refletiva (contraste) entre o piso tátil e granito</p></div>
<p>Para a correta medida da cor em qualquer espaço cromático, é necessário um espectrofotômetro calibrado (colorímetro), com geometria e iluminante adequados. No caso da Norma Australiana, o iluminante requirido é o D65 com ângulo do observador de 2 graus e o instrumento deve ter geometria 45/0, devidamente calibrado para a escala CIE Yxy (<a target="_blank" href="http://www.cie.co.at/">Commision Internationale L&#8217;Eclairage</a>).</p>
<p>Existem diversos fabricantes de equpamentos adequados para este fim. Ao lado uma imagem do equipamento utilizado para as medidas constantes na tabela abaixo, produzido pela <a target="_blank" href="http://www.byk.com/en/instruments.html">BYK-Gardner</a>.</p>
<p><strong>TABELA DE SELEÇÃO DE MATERIAIS</strong></p>
<p>A Tabela abaixo mostra o contraste entre elementos táteis Linha Dome em relação a diversos substratos, secos e molhados. Os valores em vermelho indicam contraste inferior aos 45% aceitáveis (&lt;0,45) de acordo com a Norma Australiana. As regiões hachuradas em amarelo indicam materiais que não devem ser combinados. Notar que em alguns casos o contraste sofre diferenças significativas entre o mateis seco e molhado. Para os produtos compósitos de inox e PU devem ser feitas medidas proporcionais.</p>
<div class="wp-caption alignnone" style="width: 501px"><img title="Tabela de seleção de pisos táteis em função do contraste com o piso adjacente" 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" alt="contraste por medida de luminância refletiva do piso tátil" width="491" height="665" /><p class="wp-caption-text">Tabela com medidas do contraste sinalização tátil</p></div>
<p><strong>GRÁFICO LIMITES DE REFLETÂNCIA</strong></p>
<p>Abaixo um gráfico ilustrativo mostrando os limites de refletância requeridos para elementos táteis, em função da refletância do piso adjacente, baseado na Norma Australiana AS 1428, que exige contraste mínimo de 45% para elementos táteis discretos. Medidas da refletância luminosa de amostras de elementos táteis da Linha Dome-Mozaik, foram plotados nas linhas correspondentes à refletância de um piso de Granito Cinza Castelo, seco e molhado.</p>
<p><img 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" alt="" /></p>
<p>Os resultados mostram que os elementos PU cinza e Inox, não apresenta contraste suficiente em relação ao piso de Granito Cinza Castelo Seco. Já quando este piso está molhado, ambos saem da faixa inaceitável e o elemento PU Vermelho, passa a apresentar contraste insuficiente. Os demais produtos encontram-se dentro da faixa de tolerância da Norma em ambas as situações. Para efeito de projeto e especificação, muita atenção deve ser dispensada para a questão do piso seco ou molhado. Somente em situações de extrema segurança, em áreas internas, uma das situações pode ser negligenciada, ou seja, onde o piso garantidamente nunca seja utilizado quando molhado. Para áreas externas sujeitas à ação da chuva, se o contraste em qualquer uma das situações for inferior a 45%, os materiais não devem ser utilizados combinados. Notar também que alguns tratamentos de impermeabilização e selagem, alteram definitivamente a cor de certas pedras naturais, tornando-as praticamente inalteradas quando submetidas a umidade. Alguns tipos de pedras, cerâmicas e porcelanatos sofrem alterações quase imperceptíveis em sua cor, quando molhados e este fato deve sempre ser considerado para a sinalização tátil.</p>
<p><a href="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/Táteis-Madeira-Ipê.jpg"><img class="alignleft size-medium wp-image-1418" title="Táteis Madeira Ipê" src="http://www.mozaik.com.br/blog/wp-content/uploads/2011/11/Táteis-Madeira-Ipê-300x300.jpg" alt="" width="300" height="300" /></a>Fotografia dos elementos táteis aplicados sobre uma amostra de Madeira Ipê Seca. Notar que o elemento de inox mimetiza as cores ao seu redor &#8211; refelexos das cores nas laterais de inox &#8211; o que não pode ser medido pelo espectrofotômetro. Esta característica o torna um material mais contrastante na prática do que em laboratório. Por esse motivo a medida feita em laboratório, muitas vezes é substituída na Austrália, por medidas feitas em campo, utilizando-se equipamentos calibrados para este fim, uma vez que consideram este tipo de característica, além de considerar também as condições de iluminação do local. No exemplo da foto acima &#8211; com a madeira seca &#8211; voltando à Tabela de Seleção, podemos ver que o somente o elemento vermelho não apresenta contraste suficiente (&lt;0,45). Já com a madeira molhada, os elementos preto e azul ficariam fora da faixa de tolerância. Em termos práticos, estes elementos somente poderiam ser utilizados caso seguramente o piso de madeira definitivamente não seja utilizado quando molhado. Para uma especificação segura (ambas as condições) os elementos preto, azul e vermelho devem ser evitados.</p>
<p>Para acessar este documento na íntegra acesse: http://www.pisostateis.com.br/pdf/Especificacoes_Tecnicas.pdf<br />
ou clique <a href="http://www.mozaik.com.br/blog/wp-content/uploads/2009/02/Especifica%C3%A7%C3%B5es-T%C3%A9cnicas-2.pdf">aqui</a>.</p>
]]></content:encoded>
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		</item>
		<item>
		<title>REVISÃO DA NBR 9050 &#8211; Pisos podotáteis</title>
		<link>http://www.mozaik.com.br/blog/2011/11/revisao-da-nbr-9050-pisos-podotateis/</link>
		<comments>http://www.mozaik.com.br/blog/2011/11/revisao-da-nbr-9050-pisos-podotateis/#comments</comments>
		<pubDate>Tue, 01 Nov 2011 15:39:23 +0000</pubDate>
		<dc:creator>Blog Mozaik</dc:creator>
				<category><![CDATA[Arquitetura Inclusiva]]></category>
		<category><![CDATA[Arquitetura e Design]]></category>
		<category><![CDATA[Mozaik Acadêmica]]></category>
		<category><![CDATA[acessibilidade]]></category>
		<category><![CDATA[aquitetura inclusiva]]></category>
		<category><![CDATA[elementos táteis]]></category>
		<category><![CDATA[piso tátil]]></category>
		<category><![CDATA[pisos podotáteis]]></category>
		<category><![CDATA[pisos táteis]]></category>
		<category><![CDATA[sinalização tátil]]></category>
		<category><![CDATA[sinalização tátil por elementos]]></category>

		<guid isPermaLink="false">http://www.mozaik.com.br/blog/?p=1347</guid>
		<description><![CDATA[Como pode ser do conhecimento de todos, a Norma ABNT NBR 9050 que trata da acessibilidade está em processo de revisão e consulta pública. Este é o melhor momento &#8211; e é urgente &#8211; para normatizar o uso dos elementos táteis, estabelecendo todos os critérios e parâmetros que garantam que os produtos nacionais estejam no [...]]]></description>
			<content:encoded><![CDATA[<p>Como pode ser do conhecimento de todos, a Norma ABNT NBR 9050 que trata da acessibilidade está em processo de revisão e consulta pública. Este é o melhor momento &#8211; e é urgente &#8211; para normatizar o uso dos elementos táteis, estabelecendo todos os critérios e parâmetros que garantam que os produtos nacionais estejam no mínimo equiparados aos produzidos em outros países que já tem maior experiência na sinalização tátil por elementos discretos.</p>
<p>Para fundamentar e enriquecer as discussões, tanto em termos técnicos, quanto em termos de função e design, precisamos do depoimento de usuários, pelo que pedimos a atenção de nossos seguidores, salientando a importância da questão para a implementação e melhoria da acessibilidade em todo o Brasil, que pretende a Norma.</p>
<p>Abaixo elaboramos algumas perguntas que julgamos pertinentes e pedimos um pouco de seu tempo para tranformar as respostas em um texto (em <strong>papel timbrado de preferência</strong>), apontando suas observação sobre esse conceito de produto. Se julgar alguma pergunta inadequada, pedimos que a desconsidere de acordo com sua conveniência.</p>
<p><strong>1) Porque sua empresa realizou obras de sinalização tátil e acessibilidade? </strong></p>
<p>a) Iniciativa própria (apontar seus motivos e reflexões);</p>
<p>b) exigência do poder público (falar um pouco sobre a abrangência do projeto);</p>
<p>c) Outras razões.</p>
<p><strong>2) Cite os principais motivos que o conduziram a especificar elementos táteis para a sinalização, no lugar de utilizar os produtos convencionais incluindo observações sobre os tópicos abaixo: </strong></p>
<p>a) Design do produto;</p>
<p>b) Tipologia (nome, local, uso etc), características e arquitetura do local de instalação;</p>
<p>c) Função dos elementos discretos como sinalização podotátil;</p>
<p>d) Custo (do produto e da instalação);</p>
<p>e) Expectativa de durabilidade;</p>
<p>f) Expectativa quanto à manutenção;</p>
<p>g) outras observações.</p>
<p><strong>3) Existe algum tipo de retorno por parte dos usuários? Elogios ou reclamações? </strong></p>
<p><strong>4) Sintetize sua opinião pessoal sobre este conceito de produtos (sinalização tátil por elementos discretos).</strong></p>
<p><strong>5) Anexe fotografias ilustrativas dos elementos táteis instalados (muito importante).<br />
</strong></p>
<p><strong>As respostas em papel timbrado podem ser enviadas para o e-mail: rogerio@mozaik.com.br ou mozaik@mozaik.com.br.</strong></p>
<p><strong>Um abraço da equipe Mozaik.<br />
</strong></p>
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		<title>Regulamentação Elementos Táteis pela CPA São Paulo</title>
		<link>http://www.mozaik.com.br/blog/2010/06/regulamentacao-elementos-tateis-pela-cpa-sao-paulo/</link>
		<comments>http://www.mozaik.com.br/blog/2010/06/regulamentacao-elementos-tateis-pela-cpa-sao-paulo/#comments</comments>
		<pubDate>Tue, 22 Jun 2010 20:54:29 +0000</pubDate>
		<dc:creator>Blog Mozaik</dc:creator>
				<category><![CDATA[Arquitetura Inclusiva]]></category>
		<category><![CDATA[Arquitetura e Design]]></category>
		<category><![CDATA[Inovação e Tecnologia]]></category>
		<category><![CDATA[Mozaik Acadêmica]]></category>
		<category><![CDATA[piso tátil]]></category>
		<category><![CDATA[pisos táteis]]></category>

		<guid isPermaLink="false">http://www.mozaik.com.br/blog/?p=958</guid>
		<description><![CDATA[A revisão da NBR 9050 deverá considerar a decisão já tomada pela CPA do Município de São Paulo que regulamenta o uso de elementos táteis.]]></description>
			<content:encoded><![CDATA[<p>Muita gente ainda estranha, mas os elementos táteis já são de fato uma excelente alternativa para promoção da acessibilidade em edificações, principalmente para o caso de adaptações e reformas.</p>
<p><a href="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/is-as_install024.jpg"><img class="alignnone size-full wp-image-977" title="is-as_install02" src="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/is-as_install024.jpg" alt="is-as_install02" width="157" height="157" /></a> <a href="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/is-as_install034.jpg"><img class="alignnone size-full wp-image-978" title="is-as_install03" src="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/is-as_install034.jpg" alt="is-as_install03" width="157" height="157" /></a> <a href="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/is-as_install054.jpg"><img class="alignnone size-full wp-image-979" title="is-as_install05" src="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/is-as_install054.jpg" alt="is-as_install05" width="157" height="157" /></a></p>
<p>a Resolução <a target="_blank" href="http://ww2.prefeitura.sp.gov.br/arquivos/secretarias/deficiencia_mobilidade_reduzida/cpa/resolucoes/0001/resolucao_CPA_015.pdf">CPA/SPMED-G/015/2008</a>, aprovou em Novembro de 2008 a aplicação de elementos táteis, com os condicionantes pertinentes, notadamente em relação ao contraste que estes devem oferecer em relação ao piso adjacente. Apesar de vigorar apenas no município de São Paulo, esta resolução com certeza influenciará e muito a revisão da norma brasileira de acessibilidade, já que a maior metrópole do Brasil tem sempre a necessidade de se antecipar às questões urbanísticas mais importantes do país. Amplamente utilizados em diversos países, notadamente na Austrália, Nova Zelância e Singapura, os elementos táteis trazem consigo uma reflexão muito interessante &#8211; onde o design não é esquecido em detrimento da função para a qual um produto acessível se destina. Nesses países o uso e a legislação já estão bastante evoluídos a tal ponto de estabelecerem até mesmo um valor quantitativo e um método de ensaio para determinação do nível de contraste, baseado na luminosidade medida por um colorímetro. Clique neste <a target="_blank" href="http://www.luminos.com.au/tgsi.html">link</a> para ver um exemplo de uma empresa Australiana que presta serviços de medição de contraste &#8220;<em>in loco</em>&#8220;.</p>
<p><a href="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/Elem-tatil-CPA1.jpg"><img class="alignnone size-medium wp-image-995" title="Elem tatil CPA" src="http://www.mozaik.com.br/blog/wp-content/uploads/2010/06/Elem-tatil-CPA1-300x298.jpg" alt="Elem tatil CPA" width="300" height="298" /></a></p>
<p>Na Figura acima, transcrita da Resolução 015, o que antes eram as bordas do piso tátil, agora são linhas tracejadas que determinam a região de influência do <a target="_blank" href="http://www.pisostateis.com.br">piso tátil</a>. Todas as demais características morfológicas dos domos táteis foram mantidas, e são compatíveis com a NBR 9050.</p>
<p>A norma <a target="_blank" href="http://www.mpdft.gov.br/sicorde/NBR9050-31052004.pdf">NBR 9050/2004</a> que regulamenta em âmbito nacional a acessibilidade em edificações, espaços, mobiliário e equipamentos urbanos está em processo de revisão, sob a Coordenação da Arquiteta Adriana Almeida Prado da <a target="_blank" href="http://www.cepam.sp.gov.br/index.php?option=com_content&amp;task=view&amp;id=38">CEPAM</a> &#8211; Fundação Prefeito Faria Lima.</p>
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