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demolizione totale e pratica docfa |

cavitto
Iscritto il:
14 Febbraio 2014 alle ore 12:49
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Saluto tutti. Ho un problema da risolvere che la procedura on-line del Docfa, mi rende ancora più complicato. Ho operato una demolizione totale di fabbricati in Pregeo. Le particelle demolite erano tutte collegate (graffate) sotto un'unica particella (1766) come "unità collabenti". Ora, il problema è che all'interno di questo insieme di particelle, graffate tutte alla 1766, ce n'è una, subalternata, che non va soppressa. A questo punto se con Pregeo non ci sono stati problemi, nel momento in cui si va a operare la demolizione con il Docfa (sezione urbano) la pratica continua a tornarmi indietro perché il sistema non accetta alcuna operazione sulla particella che non viene demolita. Se la cancello per poi ricostituirla, mi dice che non va cancellata perchè non riscontra la cancellazione in Pregeo. Se la lascio, non menzionandola nel Docfa, mi restituisce sempre errore perchè il programma legge l'esistenza della suddetta particella all'interno (graffatura) di quelle che vado giustamente a sopprimere. Sentito il tecnico esaminatore -che si trova in Friuli Venezia Giulia, anche se la pratica è di Bergamo- questi, avendo più chiara la situazione dietro mie spiegazioni, mi dice che il caso è particolare e che lui pensa di poterne venire fuori con un frazionamento fittizio e una nuova costituzione con stesso numero di particella e subalterno e senza planimetria allegata. Io sinceramente ho le idee ancora più confuse.
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SIMBA4
Iscritto il:
28 Agosto 2015 alle ore 16:02
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Salve Difficile capire un quesito del genere. Saluti cordiali
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cavitto
Iscritto il:
14 Febbraio 2014 alle ore 12:49
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Mi spiego meglio: ho al foglio 1 la particella 1 senza subalterno, come unità collabente e a cui sono collegate le particelle 2, 3, 4, 5, 6 sub 2 e 7. Ora tutte le particelle, tranne la 6 sub 2, vengono demolite. Quando fai il docfa per demolizione, devi cancellare tutte le particelle tranne, però, la 6 sub 2, che, come è riportato su, risulta collegata alla 1. Bene, non posso cancellare tutte le particelle senza portarmi dietro la 6, essendo questa graffata alla 1. Non posso lasciarla, poiché l'errore è inevitabile: questa dipende dalla 1 e se cancello questa viene soppressa anche la 6. Quindi l'unico rimedio sarebbe staccare la benedetta 6 dalla 1, prima di fare il docfa per la demolizione. Come la stacco? con un frazionamento fittizio (come dice il tecnico friulano) lasciandole stessa particella e subalterno senza planimetria allegata? Rimane sempre unità collabente, anche dopo il distacco.
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SIMBA4
Iscritto il:
28 Agosto 2015 alle ore 16:02
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Salve puoi allegare un disegno eplicativo? Saluti cordiali
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cavitto
Iscritto il:
14 Febbraio 2014 alle ore 12:49
Messaggi:
3
Località
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[/img] Questa è l'area. il foglio è il 79 e la particella è la 1766 cui sono legate tutte le altre, tra cui la 13946 (in basso a sinistra e a cavallo tra le due particelle confinanti. Ora tutte vengono cancellate confluendo nella 5826, tranne la 13946 sub 2. Con il Pregeo è tutto a posto con tipo mappale approvato ma ora devo fare il Docfa e si presenta quel problema. Grazie
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mauro_70
Iscritto il:
04 Agosto 2015 alle ore 16:55
Messaggi:
178
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"cavitto" ha scritto: Mi spiego meglio: ho al foglio 1 la particella 1 senza subalterno, come unità collabente e a cui sono collegate le particelle 2, 3, 4, 5, 6 sub 2 e 7. Ora tutte le particelle, tranne la 6 sub 2, vengono demolite. Quando fai il docfa per demolizione, devi cancellare tutte le particelle tranne, però, la 6 sub 2, che, come è riportato su, risulta collegata alla 1. Bene, non posso cancellare tutte le particelle senza portarmi dietro la 6, essendo questa graffata alla 1. Non posso lasciarla, poiché l'errore è inevitabile: questa dipende dalla 1 e se cancello questa viene soppressa anche la 6. Quindi l'unico rimedio sarebbe staccare la benedetta 6 dalla 1, prima di fare il docfa per la demolizione. Come la stacco? con un frazionamento fittizio (come dice il tecnico friulano) lasciandole stessa particella e subalterno senza planimetria allegata? Rimane sempre unità collabente, anche dopo il distacco. visto che erano tutte graffate la mapp 6 sub 2 la devi demolire e ricotituire con altro sub in quanto è diverso da prima. I restanti mappali diventeranno area urbana. Se ho capito male allega uno schema grafico in modo che sia piu' chiaro. Buona giornata
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