Il Centro Studi di confindustria, nel documento intitolato "LE SFIDE DELLA POLITICA ECONOMICA" riguardante gli scenari economici europei e raffrontandoli con i dati italiani, evidenzia una situazione drammatica e disastrosa.
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)
Dal documento di confindustria: "A partire dal 2000 la dinamica del PIL in Italia è risultata inferiore a quella degli altri principali paesi dell’Euroarea."... "L’Italia, insieme alla Spagna, ha subito una doppia recessione (nel 2008-2009 e nel 2012-2014). Il PIL italiano è diminuito del 9,0% tra il 2007 e il 2014 e quello spagnolo del 7,6% (fino al 2013). Germania e Francia hanno, invece, continuato il recupero iniziato nel 2010, tant’è che nel 2014 i livelli di PIL delle due economie erano già superiori ai massimi pre-crisi, del 5,6% il tedesco e del 2,6% il francese."
La cosa peggiore è che la crisi ha eroso il potenziale economico italiano e la sua capacità di tornare a crescere riducendo la crescita potenziale italiana.
"Nel corso della crisi, naturalmente, la performance della produttività italiana ha risentito della caduta della domanda e dell’attività economica. Caduta così violenta da comportare perdita di capacità produttiva e abbassamento della crescita potenziale del PIL.
La crescita del PIL potenziale1 italiano era già molto bassa prima della crisi. La doppia recessione l’ha ulteriormente e notevolmente intaccata. La sua dinamica è così passata dall’1,1% nel 2000-2007 (allora era in linea con quella tedesca, ma molto inferiore a quella del resto dell’Euroarea) al -0,5% tra 2008 e 2015 (Tabella B).
L’erosione della crescita potenziale nel corso della crisi si riflette anche nelle proiezioni sull’andamento del PIL italiano nel lungo periodo fatte dal Fondo monetario internazionale prima e dopo la crisi: nel World economic outlook del 2007 era prevista una variazione dell’1,2%; quest’anno si ferma al +0,7%."
![](http://droghe.aduc.it/generale/files/image/2017/giugno/image_1.png?1496831649059)
In sintesi, tra il 2000 e il 2017, l'italia ha smesso di crescere e ha ridotto la sua capacità di generare, ricchezza, lavoro, benessere.
Se questi dati si incrociano con quelli dell'ISTAT riguardante i mercati illegali e più precisamente quelli legai al mercato della droga elaborati nel documento "I NUOVI CONTI NAZIONALI IN SEC 2010 Innovazioni e ricostruzione delle serie storiche (1995-2013)" risulta una analisi economica legata alla legalizzazione della cannabis ... allucinante.
Il rapporto evidenzia come, tra le attività illegali, la componente maggiore è rappresentata dal traffico di droga: "La componente più rilevante tra le tre attività illegali ora misurate dai conti nazionali riguarda la commercializzazione di droga, la quale, in termini di valore aggiunto, è valutata nel 2011 in 10,5 miliardi di euro", cioè lo 0,6% del pil 2011
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)
I dati sul traffico di droga, però, sono basati su stime; le stime in Italia valutano il mercato della cannabis attorno agli 8 miliardi di euro. Cioè circa lo 0,4% del pil annuo sul 2011.
Incrociando questi dati (la stima dello 0.4% del pil prodotto dalla cannabis), con i risultati di confindustria (che vedono una crescita del pil tra il 2000 e il 2017 dello 0,7 % complessivo) e moltiplicando la crescita del pil legato alla cannabis per gli anni dal 2000 al 2017, si avrebbe un risultato positivo del 6,8% (0,4%*17) contro una crescita "ufficiale dello 0,7% nello stesso arco di tempo.
Questa stima matematica, però, non tiene conto di alcuni importanti fattori. Per esempio di una industria legale che avrebbe potuto attrarre turismo, di nuove imprese legate alla cannabis nel settore dell'elettronica, elettrotecnica, delle energie, dell'agricoltura, dell'idraulica, dell'immobiliare, del farmaceutico, e altri settori indotti dalla crescita del mercato della cannabis.
La cosa che salta maggiormente all'occhio, e che nel confronto tra Spagna, Germania, Francia e Italia, proprio la Spagna, che vede nei cannabis social club, una forma di cannabis legale, è il paese con la migliore performance economica. Ovviamente, la performance economica spagnola non è interamente spiegabile attraverso la presenza di una forma soft di tolleranza nei confronti del mercato della cannabis, ma sicuramente, la tolleranza nei confronti della cannabis, ha contributo positivamente ad una maggiore crescita. Risulta così anche evidente, l'impatto "moltiplicatore" di una tolleranza verso la cannabis, che vede nell'indotto di questo settore un fattore di crescita positivo da aggiungere alle stime ISTAT.
P.S.: La crescita del pil rappresenta la crescita media dei redditi dei lavoratori e dei profitti delle imprese. Con la cannabis illegale si danneggiano prima di tutto i non consumatori, che non vedono la possibilità di una crescita dei loro salari legati ad un miglior sviluppo economico.
Fonte: ADUC Droghe