La blockchain è la tecnologia alla base di ciò di cui ci occupiamo su BTCSentinel, le criptovalute e gli NFT. Come funziona davvero la blockchain si può riassumere in pochi semplici e chiari step e si può visualizzare con un semplice diagramma.
Il diagramma di funzionamento della blockchain
Per rappresentare il funzionamento di una blockchain, il formato più adatto è un diagramma di sequenza. Questo perché una blockchain coinvolge una serie di interazioni tra nodi diversi nel sistema per la validazione e l'aggiunta di nuovi blocchi. Un diagramma di sequenza può efficacemente illustrare questi scambi di messaggi e la sequenza temporale in cui si verificano.
Nel grafico seguente evidenziamo le fasi chiave del processo di funzionamento di una blockchain, come la creazione di una transazione, la sua trasmissione ai nodi della rete, la validazione delle transazioni, la creazione di un nuovo blocco e l'aggiunta di questo blocco alla catena dopo il consenso della rete.
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fKZpB0DYjtut3XSbikG+n54wzfCPnvuVjKwNXT1IeG4Dx6dBAWjl1+ZmATROkpcfvyhRx5L2rHuKy84O2y3zZbLhPji8RiiiwHL1thq803DD667MumnZVg0igHNj37gqKQdA4hxptHOFs/pq6d/sSksGsXnY6/ddl4mLBrFsYjPyYVfOWWZ8F+jeI57v2vXcOA+eyb7r0+bFt56a0bSznL8Rz8QTvjkscssOR/bn/n4h8J7Dz0g2Y/X1bPPvZi0W3phzMvJ+EXHH/fBZcKiUaw7LkEfQ4u/++nNJcOiUTzvc079fBKGbRkWjWKY8T0H75fMPBq98uqkpuXfWyuGPH/52z82zQh6wieODe897MBlrrPWitfsvX9/OGnH8Obl550Zttly82X6iud9yTmnNYVN//7wI2HMy+OTdpazvnRCeN97Dl4mwBlfk6d+/tNht523T/bj9TruleVnBp02/a1w34NL64qzxZ7fcH21vF7iMvwnf+4TyWzC0YMP/zuZkRcAAAAA6DwCowAAAABkar4sfZwZs3FGwkZx6fjGYF8MSsbA2ooasf66YaM03Ddt2vSSy4i3lzemvZksVx7FGU/jDKOlxODbew7eP91beXGp78aAY7kl/jtS1rmuiBgwjM97FGeRfXvmzKRdTly+/ZAD9i4ZGo59HbTvXuleCC+NnxAWLlwaDG0uBhQbDUgDxqXEIGXzpe5XRJx5c6vNRybtt96eGWbMnJW0W+uuex9omqE3hjg//L4jVniGy5cbxiPODBod3DBOm2xUeoaMNddYPRx1+EFJOwZvn3n2+aRdzhYjN0mui1Ih1jj76v577ZHuhfDiS+PS1jsmNVzHL4xdevzg/fYKw9ZaI2m3FPt633uWzvQbZ+99Mf0ZAAAAAKBzCIwCAAAAkGnwoIFh+1FLA4ExLPp0i/DZ/14Ym4S/ot133iEM6F8+wFdJDKz16NE5f7J65dXXmmapHL7+uplLY2++6UZNs6yurDgrZ4+a/P4sV+lcV0RbApDrr7t2WHutZWcEbW69dRq+nwZq4zL1cYbOltYcunraCuHJZ57t0Jlo4zXZcwWvyZfGTQjf+/Gvkusszgj6tTO/lIQ5V1TzsGYMsZYKeDbadKMRTbP1lgveNoqPHTxoULq3vJGbbJi2QrK0fEvNX0sxfJpV10Yj1k9Cw1GcsRUAAAAA6DwCowAAAABkimHAd+26Y1Ng8t+PPdW0LH38GvejGAJrDJZWmzWaBRBLWW3wqiWXZK9Glc41b60J1G6x2SZN1+N3bv15uOSqG5Iw5eza2g4Nj7bFtDffCpdefUOyjHus9XMf/3DZGUFbq3lYc8iQwWmrtLgE/OBVV03a5YK3rVUpEDynWV1ZM75GccbXfn37Ju3ZtXNXqi4AAAAAoG0ERgEAAACoaLNNNw5bjNw4aT/7wpgwbfrSGUXj17gfbT9qqzB8/fWSdjkxuHbnPfeFz59xftj7iGPDVnscvMy252EfDP/93wvpoztWDPJ1hLdnzAw///UfwidOOiPsfvAxy53jER/57HLL+ndlMYA5dtwr4RvXfTcc/bETw7bvPny5czr/8mvSR3eOUVtuHo48ZP+kHWe2vP33d4X3ffzzYbeDjglbv+uQcPD7P5FcY/Fai9dclvr6JeGJp59NzuGIYz+z3LnF7Qc/uz19dOvEEGSs6bGn/pvsn/CJY8N7Dzswc+bNajZt+ltpK4RPfuHMkmPYuDW//mfOnJU58ykAAAAA0L4ERgEAAACoaOiQ1cLO249K2jFoOfq5pSHR5198uSl4uduO2zUtgV3Kvx9/KhzywU+Fcy+5Kjz0r/+EN5uFzIogBitjQHH/o44LX//2TeHxp0eHWbNr0+9Wp7l1deGCK74djjruhPCT2+4IY14e37T0eJ769esbzvrSCeF9RxzSNNNoc5Mmv55cY/FaO/Kjn0sCoaXEWUBPPP2r4eMnnR7uuOuvYdyEV9PvrLh4HfzxnvvDLT+9Ldnfbeftw0c/8N42LdsPAAAAANARBEYBAAAAqCiG3Xbbaft0L4R//eeJMGduXfhnw9coLke/8w5LA6WlxCBeXDY8hkRjwG+fPXcL559xcrj1+iuX2a79+tfChsPXT3+qY63Zzkuzx4DoFd++OcxfsCBZdvuIg/cPl593xnLneFnDsTheXV2cJfPHv/pd+N2f/pLsrz1szfDp4z4Yrr/ywuXOKR7vbKsNXjVc9tXTw19+86NknI895sgwaqvNw8YjNkgfsVSczfLiq64Lr742OT2y1Lx588O13/1h+OejS6/hzTbZKHzxMx8PN1996XLnd/hB+yaPaY2Xx08M3//Z7UmwNl7L5532xap4vtvL2V/+/HLjV277zMc/FPr27ZP+JAAAAADQ0QRGAQAAAGiVLTbbJGwxcpOk/fSzz4fnXhwbRj/3YrJfaTn6+x98OJmJNIZFLz77y+Gmqy5JZl3cY5cdl9l22WHbsOqggelPdaxVVhmQtkLF2U5nzJwV3nhz6TL8pcRlte/66wPJjKKx/puvuTR88+JzkhkwW57j9ttsGfr17Zv+ZNc1Zeq08Of7Hkza8Xm5/Qc3hLNO/lw4cJ89lzunTTYcnjyus8Ul3tdde1gyzhec9aVw+603hLtuuzWMfvie8MvvX5sESKOXxk0Ijz01Omk3irOl3vv3/0vaRx12UPL4L37240mYueX5xd/RGnHG0kuvvqHpWj/xUx8Jm248Iv3uyhvY7Jp9++2Zaau02jlzw8xZs5J2//79OnSG0+Yh78033Wi58Su3bb7pxoVdph8AAAAAuiKBUQAAAABaZY3Vh4Sd0mXpx70yMXz/p7eHF8a+nOxvu9XmZZejjzNujp+wdNn6LUZunATyukJIbN2110pbSwOFccbJcv73wtjMpdjj0u0vj5+QtPfcbaew3dZbJu1q9sa0N8PESUtn5TzikP3Dmmu074ysHSmGI7ffZqvwheM/lh4JSYizubgfZ8mNjjr8wDCgf+nrt7XijKy3//6u8NhT/032T/jEsckss+0pBiwbxcB2XP6+nJcarsfG89t0oxGhd+/ll+5vL81fS888+3xmXQAAAABAfkoGRuvr68ML46ckW2xXG/Xnq9rrr3aun3ypP1/qz5f686X+fKk/X+rPl/rzpf58VXv9KyKG8Pbabad0L4SH//1Y8jUGRXffeYekXcqS+iVJmC5atGhxWJgRvHxtyuth0uTX072OtdYaQ5tmjnzokf+EF18al7RbijOL/vWBh9K90uI1sCg9x/kLFob6jMBcDCrGZdLb0+KG39/eIb3YZ2NINitMG5/b/70wJt3rHDGg+/yYlxrGvfXn3Hx2zqjx+Yrmz1+QtpY3u7Y2vDTulXSvtDj2f7zn/nDLT29L9nfbeftkBt32ntVzk41GhI3T2VzvffDhZPn7UuJMp3f++b6kHV+f223TsQHm9dddp6muOxvGoVxdUbxeHnjoX2HCq6+lR6qP+1e+1J8v9edL/flSf77Uny/150v9+VJ/vtSfr2qvv5Hxz4f685VVf8nA6JgJ7/zBunm7PT0+ekyydQT1V6b+fBn/8tRfmfrLU39l6i9P/ZWpvzz1V6b+8tRfmfrLU39lRaj/iQ6qf0U1X5a+UQyjbTTinSWpW+rbt0/TDIRxRtI4C+OChQuT/eZigOzKa78b3np7RnqktObBvzEvjVvhoOTaw9YMW28xMmnHpeS/dsW3wpP//V9oHkKMYdFvXv+95HiW/v36heHrrZu0H/rXf8Jf/vaPZfqJYp1PP/tcuPo7P0iPrJwhgwcn5xA9M/q5MK3CsvptNXTIak2B2l/d8aeSgdr4PN7++7vDb+68Jz3S8eJS6xd/8/rw/k9+IXzxKxckM3o2BpKbi9fT99MAZ1wefodtt07ajTZYb53kePTDX/wmvD51WtJurq5uXvjuj38VHvzno+mR0uJsnt+59edJwDYuz37eaV8MqzeMX3tbp+H5Pni/vZJ2DB6fd/nV4dnnX1zmNfDqa1PCBVd+u2mm0/322iNstslGSbujtKzr9K9dFh557MllnpdYY6ztsmu+E04977LwmVPOSV4P1cj9qzL1l6f+ytRfnvorU3956q9M/eWpvzL1l6f+ytRfnvorU3/rGP/S1F9ekeu3JD0AAAAArdZ8WfpGu+64XRg0cGC6t7y4/Px+794jrDpo6WO++6NfhiOO/Uy45Kobwo3f/2n41k23ho9+7tRw5Ec/VzGYGW24wTvh1Mu/dVM48iOfDaecc3Eyq2JbxCXIP/aho5vqisvSf+zE08K+7/1I+PBnvpTUuO+RHwl/vu/BsMbQ1csuuR/169c3HLDPu5IAYgwNfu3r3wrv/+RJSQA2nmP8eswnTkrOs+XS6CsqLhE/YoP1knYct/c2jN+Hjj85fPXSq8Ls2jnJ8ZWx/nrrhL123zlpx5qP/cwp4XOnnhuu+96Pk3M695KrwoHv+3i47JobM5frb29xZtFHHnsqaf/jn4+GT37hzLDnYR8MnzjpjORaimP9wU9/cZnr6chD9g+jttw8aTeKIcrddtouacdw5dEfPzG5juK5xS229zvqo+FHv/hN8phy4lhfdcP3m2aNjYHWGOSM11C57bTzLguvv/Fm8vi2iDOWfuSY94Zddtg22R/93IsNz/mXwiEf+GTSb7xmYzuOSxTDqyd88iPJ9dmRWtYVX0sxEBqfl3hNxtr2aXgtxdpiYDxeL+utMyysvebSwDMAAAAA0DlqZtTWLTcFQ5yGtDFZutmIYaFHj+rKlao/X9Ve/+ix5ZfMikaNXLq8Vlfl+smX+vOl/nypP1/qXzkre/83/vlSf77Uny/156uz6o+/J2qcQTB+HTq4fDizM9z7wP+FU8+7NGnHEOUt114Rdhi1VbJfTqz7j3+5P1x05XVh/oLSy3/H4ObpX/hs+O0f/xyefX5MOOLg/cMl5562XNgtzkB6xgVfD48+/nR6JCQzYd7y7cublsWO7rjrr+H8y69J2pedd0Y45ohDk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Il diagramma di sequenza che abbiamo creato mostra in modo semplificato come funziona una blockchain attraverso diverse fasi fondamentali.
La blockchain in 7 passi: la spiegazione del diagramma passo dopo passo
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Creazione della transazione
Tutto inizia quando un utente decide di effettuare una transazione. Questo potrebbe essere, ad esempio, l'invio di una certa quantità di criptovaluta a un altro utente. L'utente crea quindi una transazione che specifica il destinatario e l'importo da inviare.
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Trasmissione alla rete
Una volta creata, la transazione viene trasmessa alla rete blockchain. Questo significa che l'informazione della transazione viene inviata ai vari nodi, ovvero i computer che fanno parte della rete blockchain e che hanno il compito di gestire e mantenere aggiornata la blockchain.
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Validazione della transazione
I nodi ricevono la transazione e iniziano il processo di validazione. Questo processo assicura che la transazione sia legittima, ad esempio verificando che l'utente abbia a disposizione i fondi necessari per effettuare la transazione.
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Creazione di un nuovo blocco
Una volta che la transazione è stata validata, può essere inclusa in un nuovo blocco. Un blocco è una sorta di "pagina" di un libro contabile digitale, che contiene un insieme di transazioni. Oltre alle transazioni, il blocco contiene anche altre informazioni, come un riferimento crittografico al blocco precedente, formando così una catena di blocchi (da qui il termine "blockchain").
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Proposta del blocco alla rete
Il nuovo blocco viene quindi proposto alla rete. Questo significa che il nodo che ha creato il blocco lo trasmette agli altri nodi della rete per la verifica.
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Validazione del blocco
Gli altri nodi della rete esaminano il nuovo blocco per assicurarsi che tutte le transazioni al suo interno siano valide e che il blocco rispetti le regole della blockchain. Questo processo è noto come "consenso" e assicura che tutti i nodi siano d'accordo sull'attuale stato della blockchain.
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Aggiunta del blocco alla blockchain
Una volta che il blocco è stato validato e accettato dalla rete, viene ufficialmente aggiunto alla blockchain. Questo aggiornamento è distribuito a tutti i nodi della rete, assicurando che tutti abbiano una copia identica e aggiornata della blockchain.
In sintesi, la blockchain funziona come un libro contabile digitale pubblico e immutabile, in cui le transazioni sono raggruppate in blocchi, validati dalla rete attraverso un processo di consenso e poi collegati insieme in una catena continua e sicura. Questo processo garantisce trasparenza, sicurezza e immutabilità delle informazioni registrate sulla blockchain.
DISCLAIMER
Le informazioni del Sito non costituiscono sollecitazione al pubblico risparmio e non sono volte a promuovere alcuna forma di investimento o commercio, né a promuovere o collocare strumenti finanziari o servizi di investimento o prodotti/servizi bancari/finanziari.