La riforma del catasto: l’eliminazione di un ingiusto vantaggio
di Stefano Olivari
1 agosto 2020
Molti governi hanno da anni tentato invano di attuare la riforma del catasto e anche le organizzazioni internazionali la suggeriscono per raggiungere maggiore equità fiscale in Italia. Oltre a ritardi legati alle banche dati, lo stallo attuale è dovuto al fatto che, ipotizzando un’invarianza di gettito, ci sarebbero significative redistribuzioni del peso della tassazione tra individui e, per quanto attiene alle tasse locali, nelle entrate relative delle regioni e dei comuni. Riforme di questo tipo però non causano, per chi paga più tasse, un ingiusto pagamento, ma l’eliminazione di un ingiusto vantaggio.
*La nota è stata ripresa da Repubblica in questo articolo del 1 agosto 2020.
* * *
Il sistema tributario italiano prevede varie imposte e tasse sugli immobili: reddituali (es. Irpef per case in affitto), patrimoniali (es. IMU), legate a servizi (es. TASI) e a trasferimenti e locazioni (es. successioni e donazioni) per un totale di 40,6 miliardi nel 2018 (Fig.1). Tutte hanno come base imponibile il valore dell’immobile o “valore catastale”.[1] I valori catastali sono però attualmente inadeguati per tre motivi:
- Per i cambiamenti delle condizioni di mercato, i valori catastali, riferiti al contesto di passati decenni, oggi non rappresentano più il valore reale degli immobili: aree che un tempo erano di grande pregio, possono aver perso valore; altre possono aver acquistato valore;[2]
- I valori catastali non sono stati corretti per l’inflazione, tranne per una rivalutazione del 5 per cento introdotta nel 1997 e un incremento del 10 per cento del moltiplicatore catastale: secondo il MEF, il valore di mercato degli immobili residenziali è il doppio del valore catastale (Tav. 1);[3]
- La formula di calcolo dei valori catastali utilizza prevalentemente il numero dei vani per valutare la dimensione dell’immobile anche se è parere comune che una valutazione basata sui metri quadri sia più adeguata.[4]
Da qui l’esigenza di attuare una riforma per semplificare e rendere il sistema fiscale più equo, come suggeriscono da tempo il Fondo Monetario Internazionale (Country Report 2020, p.17) e il Consiglio dell’Unione Europea (n. doc. Comm. 9936/19).[5]
La mancata riforma del 2015
L’ultimo vero tentativo di riformare il catasto risale alla legge delega dell’11 marzo 2014.[6] Questa, oltre ad altri cambiamenti minori, prevedeva un cambio dei criteri utilizzati per valutare gli immobili col passaggio a metri quadri e non più ai vani, l’aggiornamento delle categorie catastali e il calcolo delle tariffe d’estimo sulla base di formule matematiche.[7] Per facilitare la riforma, si prevedeva l’invarianza di gettito per le singole imposte toccate dal ricalcolo dei valori catastali (rinunciando così a recuperare la perdita dovuta negli anni passati al mancato adeguamento all’inflazione). Dell’intera riforma però, solo alcune parti minori sono state attuate, come illustrato nell’indagine conoscitiva condotta dalla Commissione parlamentare di vigilanza sull’anagrafe tributaria, conclusasi a inizio 2020.[8]
La difficoltà di riformare il catasto è dovuta solo in parte a fattori tecnici. Ovviamente, sarebbero necessari coordinamento, risorse e tempo: l’Agenzia delle Entrate dovrebbe assumere personale (circa mille tecnici) e impiegare almeno 5 anni per l’attuazione completa. Sarebbe indispensabile un elevato grado di coordinamento e condivisione tra tutti gli operatori (es. Agenzia delle Entrate, Comuni, geometri, notai, esperti), specialmente nella fase preparatoria degli aspetti tecnico-operativi. Ad esempio, regioni tipo Trentino Alto Adige, Marche e Toscana beneficerebbero maggiormente della riforma poiché la differenza tra valore catastale e quello di mercato appare più elevato, viceversa altre regioni quali Molise, Friuli e Puglia avrebbero benefici più limitati (Tav. 1). Sarebbe anche necessaria la tanto attesa attivazione dell’Anagrafe Immobiliare Integrata (art. 19 del DL 31 maggio 2010, n.78), strumento che integrerebbe tutte le banche dati disponibili in maniera uniforme producendo una sorta di “cassetto” delle informazioni dell’immobile; [9] dal 2012 è stata attivata solo in 119 comuni in via sperimentale. Al netto di possibili ritardi causati dal Covid-19, il sistema potrebbe però essere implementato entro fine anno. Anche le criticità legate all’incompletezza dei dati sugli immobili esistenti sembrerebbe che stiano per essere risolte: il Ministro Gualtieri, durante l’audizione del 30 gennaio 2020, ha evidenziato come l’indicatore di completezza e coerenza dei dati sia passato dall’81 per cento del 2014 al 93 per cento attuale e sono stati recuperati oltre 1,5 milioni di unità immobiliari non dichiarate.
Il vero ostacolo rimane politico ed è legato agli effetti redistributivi della riforma. Primo, a meno di voler accettare una perdita di gettito, numerosi contribuenti pagherebbero di più. Secondo, anche mantenendo l’invarianza di gettito per le singole imposte, alcuni comuni e regioni avrebbero perso risorse. Non serve molto per notare che i maggiori pagamenti di alcuni, compensati dai minori pagamenti di altri, eliminerebbero iniquità accumulatesi nel corso degli anni. Occorre coraggio politico per spiegare che riforme di questo tipo non causano, per chi paga più tasse, un ingiusto pagamento, ma l’eliminazione di un ingiusto vantaggio. Tale coraggio politico è finora mancato. Peraltro sembra prevalere sempre più la tendenza a fare in modo che qualunque riforma della tassazione non comporti perdite per nessuno, anche garantendo la possibilità di mantenere la tassazione pre-riforma.[10] Oltre che a comportare una perdita di gettito, un tale approccio tenderebbe a rendere sempre più complicato il sistema fiscale.
Eppure, una vera riforma del catasto avrebbe diversi vantaggi. Per tutti ci sarebbe un beneficio in termini di semplificazione normativa e di determinazione trasparente del valore degli immobili (che potrebbero anche riflettere aspetti quali la certificazione energetica, sismica, vincoli urbanistici, ecc.). Si supererebbero metodi e procedure di stima e di rilievo degli immobili non più adeguati alla strumentazione attualmente disponibile. La distribuzione del carico fiscale sarebbe più equa: fra l’altro, le famiglie povere oggi sono gravate da un onere maggiore rispetto a quelle ricche (la differenza tra il valore di mercato e quello catastale è maggiore per i ricchi, Tav. 2).[11] Infine, la Guardia di Finanza avrebbe uno strumento di controllo migliore sulle ricchezze di evasori e altri soggetti che operano nell’illegalità. Il mancato gettito (tax gap) per la sola IMU nel 2017 era di 4,9 miliardi su un totale di 18,9.[12]
Appendice
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)
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)
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)
[1] Il catasto è l’inventario dei beni immobili presenti sul territorio nazionale: comprende sia terreni (Catasto Terreni), sia unità immobiliari (abitazione, uffici, ospedali, industrie, cioè il Catasto Edilizio Urbano). Il valore catastale, dipende da 3 fattori secondo la formula:
Valore catast. = coeff. rivalutazione * moltiplicatore categoria catast. * rendita catast.
Il coefficiente di rivalutazione è un numero fisso pari a 1,05 per gli immobili e 1,25 per i terreni (art. 3, commi 48 e 51, della legge 23 dicembre 1996, n. 662). Il moltiplicatore catastale riflette la destinazione d’uso (residenziale, uso collettivo, commerciale): i suoi valori variano in base alla categoria catastale, al tipo di imposta (per l’IMU sono diversi) e sono stati aggiornati nel corso del tempo (nel 2004, nell’ottobre 2006 e nel 2007). La rendita catastale è uguale alla dimensione dell’immobile (detta “consistenza”, misurata prevalentemente in vani) moltiplicata per la tariffa d’estimo unitaria, cioè un valore che riassume le caratteristiche essenziali dell’immobile (la posizione, il piano, la qualità edilizia, lo stato di conservazione, ecc.).
[2] Le tariffe degli estimi degli immobili e dei terreni sono state aggiornate l’ultima volta, rispettivamente, nel 1992 e nel 1988 sulla base di informazioni relative, rispettivamente, al periodo 1988-89 e periodo 1978-79. Una revisione relativa a solo 17 comuni fu effettuata a seguito della legge finanziaria del 2015.
[4] Per abitazioni, alloggi e uffici privati (categoria catastale gruppo A) si usano i vani; per scuole, uffici pubblici, ospedali (gruppo B) si utilizzano i metri cubi; per le attività commerciali (gruppo C) si utilizza il metro quadro.
[7] Nel dettaglio: si sarebbe utilizzato il metro quadro per valutare la dimensione non solo degli immobili legati ad attività commerciali, ma anche ad abitazioni, uffici privati, edifici pubblici, ecc.; principalmente la stima diretta per le altre categorie; infine l’aggiornamento della tariffa catastale avrebbe incluso caratteristiche quali l’intorno, la tipologia edilizia, lo stato di conservazione, l’ascensore, la superficie, il piano e l’affaccio.
[9] Quando si effettua una visura catastale, si possono effettuare due tipi di ricerche: una di natura oggettiva, cioè a chi è appartenuto un immobile nel corso del tempo, e l’altra di natura soggettiva, cioè quali beni possiede una certa persona. Le due banche dati sono nate separate in origine e i dati contenuti non sempre combaciano, rischiando di vanificare i benefici della digitalizzazione (in questi casi e per immobili troppo vecchi si deve necessariamente effettuare una visura presso l’ex Conservatoria dei Registri Immobiliari).
[10] Un esempio di tale tendenza era la proposta di introdurre la Flat tax, ma consentendo ai contribuenti che avrebbero potenzialmente perso dalla riforma di mantenere il precedente regime.
[11] Rapporto “Gli immobili in Italia 2019”, Agenzia delle Entrate e MEF, p.87: “la media del valore stimato di mercato è crescente al crescere del reddito per tutte le tipologie di reddito prevalente”.